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Driving Savings via Inbound Logistics Network Design by Geraldine Mae P. Felicio Bachelor of Science, Industrial Engineering, University of the Philippines - Diliman, 2014 and Deepika Sharma Bachelor of Engineering, Electronics & Communication, Rajasthan University, 2007 SUBMITTED TO THE PROGRAM IN SUPPLY CHAIN MANAGEMENT IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF MASTER OF APPLIED SCIENCE IN SUPPLY CHAIN MANAGEMENT AT THE MASSACHUSETTS INSTITUTE OF TECHNOLOGY JUNE 2018 © 2018 Geraldine Mae P. Felicio and Deepika Sharma. All rights reserved. The authors hereby grant to MIT permission to reproduce and to distribute publicly paper and electronic copies of this thesis document in whole or in part in any medium now known or hereafter created. Signature of Author........................................................................................................................................ GERALDINE MAE P. FELICIO Department of Supply Chain Management May 11, 2018 Signature of Author........................................................................................................................................ DEEPIKA SHARMA Department of Supply Chain Management May 11, 2018 Certified by..................................................................................................................................................... Dr. Sergio Alex Caballero Thesis Supervisor Accepted by.................................................................................................................................................... Dr. Yossi Sheffi Director, Center for Transportation and Logistics Elisha Gray II Professor of Engineering Systems Professor, Civil and Environmental Engineering

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Page 1: Driving Savings via Inbound Logistics Network Design

Driving Savings via Inbound Logistics Network Design

by

Geraldine Mae P. Felicio

Bachelor of Science, Industrial Engineering, University of the Philippines - Diliman, 2014

and

Deepika Sharma

Bachelor of Engineering, Electronics & Communication, Rajasthan University, 2007

SUBMITTED TO THE PROGRAM IN SUPPLY CHAIN MANAGEMENT

IN PARTIAL FULFILLMENT OF THE REQUIREMENTS FOR THE DEGREE OF

MASTER OF APPLIED SCIENCE IN SUPPLY CHAIN MANAGEMENT

AT THE

MASSACHUSETTS INSTITUTE OF TECHNOLOGY

JUNE 2018

© 2018 Geraldine Mae P. Felicio and Deepika Sharma. All rights reserved.

The authors hereby grant to MIT permission to reproduce and to distribute publicly paper and electronic

copies of this thesis document in whole or in part in any medium now known or hereafter created.

Signature of Author........................................................................................................................................

GERALDINE MAE P. FELICIO Department of Supply Chain Management

May 11, 2018 Signature of Author........................................................................................................................................

DEEPIKA SHARMA Department of Supply Chain Management

May 11, 2018

Certified by.....................................................................................................................................................

Dr. Sergio Alex Caballero

Thesis Supervisor

Accepted by....................................................................................................................................................

Dr. Yossi Sheffi

Director, Center for Transportation and Logistics

Elisha Gray II Professor of Engineering Systems

Professor, Civil and Environmental Engineering

Page 2: Driving Savings via Inbound Logistics Network Design

Driving Savings via Inbound Logistics Network Design

by

Geraldine Mae P. Felicio

and

Deepika Sharma

Submitted to the Program in Supply Chain Management

on May 11, 2018 in Partial Fulfillment of the

Requirements for the Degree of Master of Applied Science in Supply Chain Management

ABSTRACT

A CPG company is examining its end-to-end supply chain to find opportunities to optimize both cost and

visibility. One minimally tapped source of these opportunities is the inbound supply network. This report

studies three design changes to the CPG company’s current inbound supply network, namely: 1)

Consolidated Inbound and Outbound Deliveries, 2) Supplier Village, and 3) Reallocated Near-Site Flow and

Storage. Design 1 studies reusing inbound delivery trucks as outbound delivery trucks to reduce empty

mile costs. Design 2 studies locating suppliers nearer the CPG company’s plants to reduce required lead

time and inventory levels. Design 3 studies more efficiently allocating raw material and finished good

storage to enable better end-to-end product flow via reduced inventory and handling. Models for

calculating transportation, inventory, and handling costs for each design were developed. Current costs

were compared with costs if these designs were applied. Overall, the studied designs of the inbound

supply networks were determined to be feasible sources of savings for the company. Design 1 showed

potential savings worth $800,000 per year. Design 2 generated savings of $886K. Design 3 led to better

product flow, resulting in potential annual savings of $2.6M.

Thesis Supervisor: Dr. Sergio Alex Caballero

Title: Research Scientist, Center for Transportation and Logistics; Course Lead, MITx MicroMasters

Program

Page 3: Driving Savings via Inbound Logistics Network Design

Acknowledgements

The success of this project required the help of various individuals. Without them, the project

might not have met its objectives. We want to give thanks to the following people for their help

and support:

To Dr. Sergio Alex Caballero for his guidance and invaluable advice

To the sponsor company and the supporting team for their inputs and extended help with

all our data requests

To our classmates, industry experts, and the MIT Center for Transportation & Logistics

(CTL) for their key insights

And special thanks to our friends and family for all the support and encouragement.

Big Thanks, Dhanyavaad as they say in Hindi and Maraming Salamat in Tagalog!

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TABLE OF CONTENTS

LIST OF FIGURES ................................................................................................................................... iv

LIST OF TABLES ..................................................................................................................................... v

CHAPTER 1. INTRODUCTION ................................................................................................................ 1

CHAPTER 2. REVIEW OF RELATED LITERATURE ............................................................................ 3

CHAPTER 3. CONSOLIDATED INBOUND AND OUTBOUND DELIVERIES ....................................... 8

3.1 Business Context ............................................................................................................................... 8

3.2 Methodology ................................................................................................................................... 10

3.3 Results ............................................................................................................................................ 13

3.3 Recommendations .......................................................................................................................... 17

CHAPTER 4. SUPPLIER VILLAGE ....................................................................................................... 18

4.1 Business Context ............................................................................................................................. 18

4.2 Methodology ................................................................................................................................... 19

4.3 Results ............................................................................................................................................ 22

4.3 Recommendations ........................................................................................................................... 25

CHAPTER 5: REALLOCATED NEARBY-SITE FLOW AND STORAGE ............................................. 26

5.1 Business Context ............................................................................................................................. 26

5.2 Methodology ................................................................................................................................... 27

5.3 Results ............................................................................................................................................ 29

5.4 Recommendations ........................................................................................................................... 32

CHAPTER 6. CONCLUSIONS ................................................................................................................ 33

REFERENCES ........................................................................................................................................ 35

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APPENDIX .............................................................................................................................................. 37

Appendix A. Multi-Factor ANOVA: Expounded Explanation ............................................................... 37

Appendix B. Day of the Week Impact to Inbound and Outbound Truck Distribution – Consolidated

Inbound/Outbound Logistics Model ...................................................................................................... 38

Appendix C. Underlying Probability Distributions – Consolidated Inbound/Outbound Model .............. 41

Appendix D. Simulation Model – Consolidated Inbound/Outbound Logistics ....................................... 44

Appendix E. Sensitivity Analysis – Consolidated Inbound/Outbound Logistics Model .......................... 45

Appendix F. Model – Supplier Village Cost Comparison ....................................................................... 54

Appendix G. List of Parameters and Scenarios – Supplier Village Cost Comparison Model .................. 56

Appendix H. Tornado Plot – Alternative Scenario ................................................................................ 57

Appendix I. ANOVA Analysis – Parameters vs Savings ........................................................................ 58

Appendix J. Reallocated Nearby-Site Flow and Storage Cost Comparison Model ................................. 59

Appendix K. List of Parameters and Scenarios – Reallocated Nearby-Site Flow and Storage Cost

Comparison Model ............................................................................................................................... 60

Appendix L. ANOVA Analysis – Factors: Reallocated Nearby-Site Flow and Storage Cost Comparison

Model ................................................................................................................................................... 61

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Driving Savings from Inbound Logistics Network Design| iv

LIST OF FIGURES

Figure 1 Generalized Inbound and Outbound Logistics Networks ....................................................................... 1

Figure 2 Truck Flows: Segregated Management of Inbound and Outbound Logistics ............................................ 8

Figure 3 Truck Flows: Consolidated Inbound and Outbound Deliveries ............................................................... 9

Figure 4 Multi-Factor ANOVA: Consolidation of Inbound/Outbound Logistics ................................................ 16

Figure 5 Simulation Results: Sensitivity Analysis for Consolidated Inbound/Outbound Logistics ........................ 17

Figure 6 Material Flow Under Traditional Supply Chain .................................................................................. 18

Figure 7 Material Flow Under Supplier Village Model ..................................................................................... 18

Figure 8 Key Drivers: Current Model Total Supply Chain Savings .................................................................... 24

Figure 9 Current RM/PM/FG Material Flow.................................................................................................... 26

Figure 10 Reallocated RM/PM/FG Flow ......................................................................................................... 27

Figure 11 Key Drivers without Plant-Direct Shipment...................................................................................... 31

Figure 12 Key Drivers with Plant-Direct Shipment .......................................................................................... 31

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LIST OF TABLES

Table 1 Elements of Consolidated Inbound and Outbound Deliveries Model ...................................................... 13

Table 2. Inbound Truck Arrival Triangular Distribution Parameters .................................................................. 14

Table 3. Outbound Truck Dispatch Probability Distributions and Means ............................................................ 15

Table 4. Input Parameters for Consolidated Inbound/Outbound Logistics Savings Model .................................... 15

Table 5. Cost Comparison Model Inputs - Supplier Village vs Traditional Supply Chain ..................................... 21

Table 6. Cost Breakdown: Current vs Supplier Village ..................................................................................... 22

Table 7. Cost Breakdown: Alternative Scenario vs Supplier Village .................................................................. 23

Table 8. Savings with Base Case Scenario ....................................................................................................... 30

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CHAPTER 1. INTRODUCTION

In optimizing their supply chain networks, Consumer Packaged Goods (CPG) companies often

focus on their outbound supply networks. These networks focus on delivery systems from the CPG’s plants

and distribution centers (DCs) to their customers’ warehouses. This is definitely an important focus area

for companies. In an age where customers have turned omni-channel and require quicker and cheaper

deliveries, it is critical that companies meet their customers’ evolving business requirements to stay

competitive. However, meeting these new requirements often incur additional costs, and necessitate

increased visibility and flexibility across the entire supply chain (Dittman, 2017). It is therefore crucial to

examine the end-to-end supply chain and find opportunities to optimize both costs and visibility. One often

untapped source of these opportunities is the inbound supply network.

The inbound supply network describes the delivery system for the raw materials (RM) and pack

materials (PM) used in manufacturing finished products. It describes how these RM and PM are transported

from suppliers’ warehouses to the CPG company’s warehouses and plants. Traditionally, the inbound

supply network has been considered separately from the outbound. This is mostly because agreements

binding inbound deliveries, between RM/PM suppliers and CPG companies, are created in isolation from

agreements binding outbound deliveries, between the CPG companies and their logistics providers. One

key insight, however, is that there are potential savings at the point where, as shown in Figure 1, the

inbound and outbound supply networks converge: the CPG company’s plants and distribution centers.

Figure 1 Generalized Inbound and Outbound Logistics Networks

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This report will first present a Literature Review that benchmarks inbound logistics management

practices currently executed by companies in various industries. Chapters 3 - 5 will then examine three

supply network design changes to the traditional inbound supply network shown in Figure 1, namely:

1. Consolidated Inbound and Outbound Deliveries

2. Supplier Village

3. Reallocated Near-Site Flow and Storage

First, the business context for each of these designs will be presented. This will be followed by a deep dive

into how each of these designs can be applied to a CPG company’s supply chain. Next, a framework for

the financial analysis for each of these designs will be detailed. These frameworks aim to outline the costs

involved in each of these designs, and more importantly, show the savings opportunities that can be derived

from these designs. Finally, these frameworks will be applied to data from test sites of the CPG company.

The results and key insights will then be discussed.

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CHAPTER 2. REVIEW OF RELATED LITERATURE

Although manufacturing companies have developed strong competencies in outbound logistics,

there has been significantly less focus on managing and optimizing inbound logistics costs (Neubert &

Bartoli, 2009). One reason is that inbound logistics can often be out of companies’ control. [These costs

include transportation, customs clearance, warehousing, and distribution costs (GEP, n.d.).] Depending on

the type of contract, inbound logistics costs can be handled by the company’s suppliers. In some cases,

these costs may actually be better off handled by suppliers. Large chemical suppliers, for example, may

have better economies of scale with carrier companies, and get better rates than their customers (Raetz,

2017) . Companies may also have little visibility on the amount they spend on inbound logistics. They may

pay their suppliers lump sum for both material and logistics costs, or suppliers may not provide information

on their inbound flows. Thus, companies are limited in their ability to manage costs associated with inbound

logistics, such as inventory or transportation costs (Dittman, 2017). Another reason is that some Just-In-

Time (JIT) manufacturing practices (which advocate low inventory and smaller shipment sizes) can often

necessitate higher inbound logistics costs (Neubert & Bartoli, 2009).

Managing inbound logistics, however, has many associated benefits. Companies that have taken

control of their inbound logistics management have realized efficiency savings, inventory reductions,

lowered cash requirements, and improvement of the cash-to-cash cycle (Dittman, 2017). These benefits,

however, also differ depending on the method used to manage inbound logistics. There are several methods

to do so, and the balance of this Literature Review will share some common practices in the industry for

benchmarking purposes.

Consolidation of Inbound Shipments

One source of inefficiencies in inbound logistics management is the fragmented handling of

shipments across multiple suppliers. This results in companies paying high freight cause for several Less-

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than-Truckload (LTL) shipments from multiple suppliers who are physically close together (Chatur, n.d.).

One way to minimize these freight costs is to consolidate these inbound shipments.

Consolidation in itself can be executed in several ways. Two common methods are discussed. The

first method is to use cross-docking, wherein all suppliers in a particular area would ship the company’s

orders to a single warehouse, the cross-docking facility. These shipments would then be combined in a

single truck, which would take the combined orders to the company’s factory (van Baar, n.d.). The second

method of consolidation is Milk-Run Logistics. In this method, routing is used to consolidate deliveries

across multiple suppliers who are located close together. The company would dispatch a single truck to

pick up multiple LTL shipments across suppliers at agreed times. The truck would then deliver the

combined shipments to the factory (Nemoto, Hayashi, & Hashimoto, 2010). Both methods have been used

in industry. The YCH Group, a Singapore-based third-party logistics (3PL) provider for Motorola, used

consolidation to reduce inventory holdings by $70 MM (Cheong, Bhatnagar, & Graves, 2007). The methods

can also be used in conjunction. Toyota Thailand, for example, classifies suppliers as “nearby” or “remote.”

Shipments from nearby suppliers are handled via Milk-Run, while shipments from remote suppliers are

handled via cross-docking (Nemoto, Hayashi, & Hashimoto, 2010).

Savings can be expected in either case. The reduced number of shipments are expected to reduce

transport costs and dock occupation. There may also be inventory reduction opportunities, should this setup

allow a supplier to deliver more frequently. However, these consolidation methods also have associated

disadvantages. For both methods, significantly more effort is required in coordinating across suppliers to

ensure that delivery and pick-up schedules are strictly followed. This coordination is critical to ensuring

that the consolidated shipment can proceed as scheduled. Additionally, factors like order volume and

temperature requirements must be managed in order to ensure that the products can be stored together on a

single truck. To minimize these complexities, consolidation has therefore been recommended for products

with high and stable demand (van Baar, n.d.).

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Consolidating Inbound Logistics via 3PL or Single Truck Providers

Another approach to managing inbound logistics is to consolidate truck requirement planning via

a single transportation provider. One reason to do so could be to leverage the transportation provider’s

logistics network. Companies, for example, have worked with CH Robinson, the largest US truck

brokerage, to develop either dedicated cross-docks or an inbound logistics network that leveraged CH

Robinson’s existing cross-docks (Raetz, 2017). Companies would therefore be able to enjoy the benefits of

the physical consolidation methods.

Another reason to do so would be to get lower freight costs via more efficient planning. When a

single provider is handling shipments across multiple suppliers, they are able to design more efficient

routes. These routes may incorporate physical consolidation opportunities. A refrigeration company was

able to recognize 21% savings from consolidation when it outsourced to Genpact (Genpact, 2012). School

Specialty, an educational products company, was able to recognize 10-15% savings when it outsourced

management of its inbound shipments to a 3PL provider (Seko, n.d.).

The routes designed by truck suppliers may also incorporate continuous moves. Continuous moves

describe a scenario wherein an inbound delivery to a particular location is matched with an outbound

delivery from the same location (Caplice, 2007). The net effect is the reduction of the number of “empty

miles” that a truck has to travel. “Empty miles” refer to the number of miles that a truck travels without any

load. “Empty miles” drive losses for the trucking companies; the trucks continue to incur costs (e.g., fuel,

tolls, driver pay) for these “empty miles”, but these are not offset by any revenue for executing a delivery

(Todd Trego, 2010). Therefore, should a company assign a single trucking company to manage both its

inbound and outbound logistics, the carrier may be willing to provide discounts (Caplice, 2007).

Alternatively, the carrier may also provide reductions in the bid price (Raetz, 2017).

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Vendor-Managed Inventory

The final method for discussion is Vendor Managed Inventory (VMI). Here, inventory levels of

RM/PM are managed by the suppliers. The intent is to leverage the supplier’s understanding of the demand

and cost components that go into their products.

VMI can be executed in two ways. The first execution is that the company owns inventory at its

own premises, but the supplier manages the inventory replenishment process for the company. The second

execution differs from the first only in that the supplier owns the inventory at the company’s premises.

In both cases, the benefit for the company is better service, reduced inventory, and reduced

transportation costs (van Baar, n.d.). In essence, VMI reduces inventory hedging across the system, and

ensures that what is delivered to the company are only precisely what they need. However, the disadvantage

of this method is that this is limited to materials that are single-sourced (i.e., there is only one supplier

providing the material) (van Baar, n.d.). A study on the potential application of VMI for W.R. Grace, a

chemical company, also showed that for products with stable and high demand requirements, VMI

generated savings (Shen, 2005). Similar to the physical consolidation methods discussed previously, VMI

can be applied in conjunction with other methods. Danone Baby Nutrition, for example, applied VMI for

one supplier for its Opole factory, while other suppliers were managed via cross-docking and Milk-Run

Logistics (van Baar, n.d.).

LITERATURE REVIEW CONCLUSIONS

Many savings opportunities remain to be recognized in inbound logistics. Industry practices

currently include physical consolidation of inbound shipments, outsourcing of inbound logistics

management, and vendor-managed inventory. Each of these methods offers savings opportunities in freight

costs, inventory costs, cash efficiencies, or some combination of these. These methods are important to

understand from a benchmarking standpoint.

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The balance of the paper will focus on inbound logistics network designs that the CPG company is

already currently executing (in isolated cases) or exploring. These designs incorporate elements from the

methods discussed in this literature review, but will be more deeply discussed in the succeeding chapters.

In particular, these designs are:

1. Consolidated Inbound and Outbound Deliveries

2. Supplier Village

3. Reallocated Near-Site Flow and Storage

While the CPG company has either studied or executed these designs, they have not been broadly

applied across all of the company’s plants and DCs. One reason is that defining the exact scope of savings

of these designs is currently an involved process which must be done on a case-to-case basis. This paper

aims to simplify this process by developing generalized frameworks to analyze the financial impact of each

of these network design changes. In this way, the scope of savings on different areas (such as inventory,

handling costs, and transportation costs) can be easily identified and more quickly realized.

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CHAPTER 3. CONSOLIDATED INBOUND AND OUTBOUND DELIVERIES

3.1 Business Context

This study aims to find savings opportunities for a CPG company via inbound logistics network

redesigns. One proposed design involves consolidated planning of the delivery trucks used for inbound and

outbound logistics.

Traditionally, inbound and outbound logistics networks are handled separately. Each network is

handled by a different team ad are governed by separate contracts. Figure 2 shows the typical flow of trucks

executing the inbound and outbound deliveries.

All outbound deliveries are managed internally by an Outbound Logistics Team working within

the CPG company’s distribution center. Inbound deliveries, however, can be managed either by the supplier

or by the CPG company’s Inbound Logistics and DC teams. The method of management is dependent on

each supplier’s contract with the CPG company.

In either case, the segregation of management of the inbound and outbound deliveries propagates

“empty miles” within the system. In Figure 2, these are marked by flows B and C. Different trucking

companies, for example, may have been booked to execute the inbound and outbound deliveries. Each

trucking company, therefore, would send its own truck and incur the empty miles. Another case could be

Figure 2 Truck Flows: Segregated Management of Inbound and Outbound Logistics

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that the same trucking company had been booked to execute the deliveries, but because different teams did

the booking at different times, the trucking company may not have been able to plan the flow of its trucks

efficiently.

The proposed redesign to the inbound logistics network aims to reduce the occurrence of “empty

miles.” The key element to executing the redesign is that a single trucking company will be used to handle

most, if not all, inbound and outbound deliveries. To execute, for supplier-managed inbound deliveries, the

CPG company will work with its suppliers to engage in collaborative planning between the suppliers, the

trucking company, and the CPG company. Internally-managed inbound and outbound deliveries will be

defaulted to the single trucking company as much as possible. The trucking company would therefore have

visibility of all required deliveries across the inbound and outbound logistics network. This visibility will

allow the trucking company to plan the use of its trucks. The intent is to maximize the cases wherein an

inbound truck can be reused as an outbound truck. In other words, after completing an inbound delivery to

the plant, the truck would be designated to conduct an outbound delivery. This would eliminate flows B

and C, reducing the truck flow to that shown in Figure 3.

The reduction of “empty miles” is a significant value-add for the trucking company. Aside from

reducing their losses, they are also able to increase their capacity. Thus, the Consolidated

Inbound/Outbound Logistics design also benefits the trucking company by increasing the amount of

business allocated to them.

The CPG company can, in turn, leverage these benefits in its negotiations with the trucking

company. For example, the increased capacity could allow the trucking company to offer lower bid rates

Figure 3 Truck Flows: Consolidated Inbound and Outbound Deliveries

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than the current rates provided (Raetz, 2017). Companies that have executed some form of inbound

consolidation (whether inbound only or both inbound/outbound) have experienced savings within the range

of 3% - 20% (Blanco, 2013; Genpact, 2012; Seko, n.d). Aside from the transportation cost savings, there

may also be benefits associated with outsourcing planning to a single trucking company. A white paper

commissioned by CH Robinson (a truck brokerage), has found that outsourcing the management of

shipments to a broker reduced costs by 9%, inventory by 5%, and fixed logistics costs by 15% (Dittman,

2017).

3.2 Methodology

A financial framework was constructed in order to determine the scope of savings of this design.

For the purposes of this framework, a “matched trip” is defined as a pair of deliveries wherein an inbound

delivery truck was reused as an outbound delivery truck. This is opposed to an “unmatched trip” where

inbound delivery is independent of an outbound delivery. The framework is founded on the idea that the

incurred savings of a matched trip is a fixed percentage of the transportation costs of two unmatched trips.

Note that while the incurred savings is assumed to be a fixed percentage, it is a fixed percentage of a variable

number: the number of matched trips. The number of matched trips is primarily dependent on two factors:

the number of inbound trucks in a day, and the number of outbound trucks on the same day. The number

of matched trips is capped by the minimum between the number of inbound trucks and the number of

outbound trucks available on a certain day.

Another constraint on the number of matched trips per day is the ability to reuse an inbound truck

as an outbound truck. Some inbound trucks cannot be reused as outbound trucks. Examples include

refrigerated trucks, which may be required for certain RM or PM, but is not preferred for outbound trucks

due to cost. Another example is a truck configured to hold chemical RM, which, for consumer safety

purposes, cannot be used to deliver finished products.

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The framework therefore took the following approach. First, it determined whether there were

significant factors affecting the distributions of the number of inbound and outbound trucks per day. It then

segmented the data by these factors. Second, it identified the probability distributions underlying the

number of inbound and outbound trucks per day. Finally, it ran a simulation using the identified

distributions to determine the range of the number of matched trips per day, and consequently, the expected

value of savings incurred. Each of these steps are detailed below.

3.2.1 Determination of Significant Factors Affecting Truck Distribution

Analysis of Variance (ANOVA) was used to determine whether time factors significantly affected

inbound and outbound truck distribution. ANOVA is a statistical method which tests whether a particular

factor, called a “treatment”, affects the mean of the variable being studied (Montgomery & Runger, 2003).

In the case of this model, the variable being studied is the number of inbound or outbound trucks that arrived

in a day. The treatment factor tested was the day of the week, as qualitative interviews revealed that dispatch

and receiving volume were drastically different on weekdays and weekends. This would provide a basis for

segmenting truck arrival and dispatch data, in order to determine the underlying probability distribution.

More details of the ANOVA experiment used in this model are provided in Appendix A. Multi-Factor

ANOVA: Expounded Explanation.

The ANOVA was run on inbound and outbound data separately1. The data was then segregated by

the time intervals determined to be statistically significant by the ANOVA. Identification of truck arrival

probability distributions, which will be described in Section 3.2.2 Determination of Inbound and

Outbound Truck Distributions, was then applied separately to each time-segmented set of data.

1 Note that historical data on the number of inbound trucks per day was not available for this study. For the ANOVA analysis, number of inbound

invoices processed per day was taken as substitute data.

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3.2.2 Determination of Inbound and Outbound Truck Distributions

This step aimed to determine the probability distribution underlying the number of trucks per day

for each data segment generated by the multi-factor ANOVA. Inbound and outbound distributions were

treated differently.

For this framework, it is critical to understand the exact number of inbound trucks per day, as

savings are computed on a per-truck level. This data, however, was unavailable for this study.2 Therefore,

estimates from interviews with the CPG company’s DC managers were used to fulfill the parameters of the

triangular distribution, where:

a – the minimum number of trucks received per day

b – the maximum number of trucks received per day

c – the most frequent number of trucks received per day

Complete data on the number of outbound trucks per day were available. This data was run through

various goodness-of-fit tests via Minitab statistical software. Goodness-of-fit tests are statistical tests

determined to assess how well a particular distribution (e.g., normal, uniform, Poisson) fits the provided

data. They compare the provided data with the expected values of the data, should a particular distribution

be accurate (STAT 504: Analysis of Discrete Data, 2018). Each test has its own parameters, and the ones

applicable to this model will be further discussed in the results section of the chapter.

3.2.3 Simulation

For each time segment, a simulation was created to determine the scope of savings per day. Each

simulation consists of 2000 runs, each representing one day, and each run generating a value of savings.

The average of these 2000 runs is then taken in order to get a good approximation of the real scope of

savings. The run consists of several elements, described in Table 1.

2 This was due to the fact that, as mentioned in Chapter 3.1, inbound shipments are currently handled by both external and internal parties. Thus

complete data on shipment IDs are not easily accessible.

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Table 1 Elements of Consolidated Inbound and Outbound Deliveries Model

ELEMENT DESCRIPTION

Number of Inbound Trucks Per Day A random variable representing the number of inbound trucks

received in a day. The probability of a particular number of

trucks follows the triangular distribution (as described in

Section 3.2.2).

Probability of Being Reusable The probability that an inbound truck can be reused as on

outbound truck. This is computed based on actual data, by

dividing the number of shipments assumed to be reusable

(non-chemical, non-refrigerated trucks) over the total number

of shipments.

Number of Outbound Trucks Per Day A random variable representing the number of outbound

trucks dispatched in a day. The probability of a particular

number of trucks follows the identified distribution (as

described in Section 3.2.2).

Number of Matched Trips The minimum between:

a. Number of Outbound Trucks Per Day

b. Number of Inbound Trucks Per Day x Probability of

Being Reusable

Corresponding Number of Trucks -

Unmatched

Essentially, the number of trucks required to deliver the same

inbound and outbound deliveries, had the trips been

unmatched. This is computed as the number of matched trips

x 2.

Cost/Truck The price of a single trip. This is a constant assumed by the

CPG company.

Original Transportation Cost -

Unmatched

The cost of delivering the inbound and outbound deliveries,

unmatched. This is computed as the number of

Corresponding Number of Trucks – Unmatched x

Cost/Truck.

Consolidated Planning Savings Rate The savings of using consolidated planning, as a percentage.

This is also a constant, assumed to be within 3-20% as

discussed in Section 3.2.1. For the base case, this was

assumed at 10%.

Savings Per Day The savings generated by using consolidated planning, in

terms of currency. This is computed as the Original

Transportation Cost – Unmatched x Consolidated Planning

Savings Rate.

Total Estimated Annual Savings This is the average of Savings Per Day (across all 2000

simulation runs) x 365 (days/year).

3.3 Results

The output of the methodology described in Section 3.2 Methodology is the annual savings

expected if consolidation were implemented. The total annual savings was computed as the sum of the

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expected annual savings of each segment generated by the process described in Section 3.2.1

Determination of Significant Factors Affecting Truck Distribution.

3.3.1 Significant Factors Determined to Affect Truck Distribution

The ANOVA analysis determined the impact of day of the week to truck arrivals. This was done

separately for inbound and outbound distribution.

It was found that the time of the week (i.e., weekday or weekend) affected inbound distribution to

the sample site. For outbound distribution to the sample site, it was determined that unlike inbound

distribution, the data needed to be segmented into four groups: Saturday, Sunday, Monday, and balance

weekdays (referred to as “TWHF” hereafter). As these groups were more granular than the inbound

distribution groups, the data was segmented into the outbound distribution groups. Appendix B. Day of

the Week Impact to Inbound and Outbound Truck Distribution – Consolidated Inbound/Outbound

Logistics Model shows the JMP results for this analysis.

3.3.2 Underlying Probability Distributions of Inbound and Outbound Trucks

As discussed in Section 3.2.2 Determination of Inbound and Outbound Truck Distributions,

the next step was to identify which probability distribution guided the number of inbound and outbound

trucks managed by the DC in a day.

For inbound trucks, which assumed a triangular distribution, the parameters for each time segment

were gathered via interview with the site’s DC managers. These parameters were based on the current

situation in the DC, and are summarized in Table 2. Inbound Truck Arrival Triangular Distribution

Parameters.

Table 2. Inbound Truck Arrival Triangular Distribution Parameters

Time Segment Minimum Number of

Trucks Received Per Day

(a)

Maximum Number of

Trucks Received Per

Day (b)

Typical Number of

Trucks Received Per Day

(c)

Saturday 10 40 30

Sunday 10 40 30

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Monday 40 75 50

TWHF 40 75 50

For outbound trucks, the data was divided by time segment. Each time segment was then subjected

to goodness-of-fit tests to determine what probability distribution was best suited to the model. If the data

did not match any probability distribution, an empirical distribution was created based on the data. Table

3 summarizes the determined distributions per time segment, as well as shares the mean. The full

distributions are shared in Appendix C. Underlying Probability Distributions – Consolidated

Inbound/Outbound Model.

Table 3. Outbound Truck Dispatch Probability Distributions and Means

Time Segment Probability Distribution Mean

Saturday Normal 37

Sunday Empirical 2

Monday Empirical 182

TWHF Empirical 238

3.3.3 Simulation Results

The simulation model was run for each time segment, using the determined probability distribution

parameters. This model can be seen in Appendix D. Simulation Model – Consolidated

Inbound/Outbound Logistics. First, a “base case” scenario was run. The base case scenario modeled

expected annual savings using best estimates of the inputs needed to run the model. These inputs were:

Probability of Being Reusable, Consolidated Planning Savings Rate, and Cost/Truck.

Afterwards, a sensitivity analysis was conducted on these inputs. The three input parameters were

adjusted to reflect “Low”, “High,” and “Stretch” parameters. The resulting changes to the output of annual

savings were then analyzed to determine which inputs had the most impact on savings.

The inputs used the analysis are summarized in Table 4. The base case inputs represent the

company’s current best estimates of the model’s input parameters. These best estimates were then adjusted

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such that the “Low” estimate is 75% of the base, the “High” estimate is 125% of the base, and the “Stretch”

estimate is 175% of the base.

Table 4. Input Parameters for Consolidated Inbound/Outbound Logistics Savings Model

Input Base Low High Stretch

Probability of Being

Reusable (%)

28% 21% 35% 50%

Cost/Truck ($/truck) $1,000 $750 $1,250 $1,750

Consolidated Planning

Savings Rate (%)

10% 8% 13% 20%

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3.3.3.1 Simulation Results

Using the base case estimates, the model shows potential annual savings in the range of $800K

should consolidation be implemented.

The sensitivity analysis considered all possible scenario combinations across the three input

parameters. There were 64 combinations in total. Each combination was then run 5 times, in order to

generate a representation of the range of savings for each combination. The results for each run are

consolidated in Appendix E. Sensitivity Analysis – Consolidated Inbound/Outbound Logistics Model.

A multi-factor ANOVA was then run on the sensitivity analysis results.

The ANOVA analysis showed that all of these factors, including their interactions, had a significant

effect on the value of savings. This is shown by the low p-values of all factors in Figure 4. This means that

changes in any of these individual factors would affect savings. For example, finding a way to maximize

the probability of trucks being reusable would increase total savings.

However, the significance of interactions shows that savings can be maximized when the factors are

combined. The plot of these simulation results in Figure 5 Simulation Results: Sensitivity Analysis for

Consolidated Inbound/Outbound Logistics, illustrates that savings are maximized when all three factors are

in the “Stretch” scenario. In other words, a very high probability of reusing trucks, and very high negotiated

savings rate with truckers would generate the highest savings, even when truck costs are very high. For the

generated scenarios, for example, the computed savings averaged at $4.64M. The watch out of this model

is that it takes the analysis from a savings perspective, rather than a cost perspective. In practice, the

Figure 4 Multi-Factor ANOVA: Consolidation of Inbound/Outbound Logistics

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company should focus on finding ways to ensure Probability of Being Reusable and Savings Rate are high,

while at the same time trying to keep truck costs low.

3.3 Recommendations

Pursuing consolidated inbound/outbound logistics could be a significant source of savings annually. It is

therefore recommended that the company further deep dive into the two key factors to its implementation:

1. Probability of reusing trucks – the company currently does not have clear data on inbound trucks.

By tracking the count and type of inbound trucks, the company will be able to better estimate how

many of these trucks can be reused. Moreover, this data could help the company find ways to

increase this probability in order to maximize savings.

2. Negotiated savings rate for consolidation – the actual percent savings will be ultimately determined

by the carriers. It is therefore recommended that the company conduct joint studies with their

current carrier providers to get a better understanding of the sources and size of potential savings.

Figure 5 Simulation Results: Sensitivity Analysis for Consolidated Inbound/Outbound Logistics

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CHAPTER 4. SUPPLIER VILLAGE

4.1 Business Context

In traditional and most general supply chains, suppliers keep their inventory in warehouses close

to their production facilities. Once their customer places an order, the suppliers then dispatch that order

from their warehouse. This delivery might take days or weeks, depending on how far supplier warehouses

are from customer locations. In order to address the long delivery lead-time, some companies have moved

to supplier village (Nemoto, Hayashi, & Hashimoto, 2010). Under the Supplier Village model, suppliers

keep and manage their inventory from storage facilities closer to their customers. This not only helps their

suppliers with shorter lead-time but also reduces inventory at customer locations. The decrease in inventory

is the result of a reduction in safety stock due to shorter lead times. Figure 6 and Figure 7 illustrate.

Figure 7 Material Flow Under Supplier Village Model

Figure 6 Material Flow Under Traditional Supply Chain

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For this project, one of the CPG company’s manufacturing plants in Europe was studied. This CPG

company evaluates the benefits of moving its suppliers to supplier village financially by calculating the Net

Present Value (NPV) of the project. Positive NPV means financial benefits for the company to have its

suppliers move to Supplier Village.

Traditionally, the CPG company has computed the project NPV only for the company. This,

however, might not necessarily be true for entire supply chain. Specifically for Supplier Village, savings

may be on the side of the supplier, rather than the company. However, this does not mean that the CPG

company cannot benefit. By working collaboratively with their suppliers on the Supplier Village model,

the CPG company can potentially commercialize or share the savings with the supplier. Therefore, in this

study, cost was calculated for the entire supply chain (i.e., both for the supplier and the CPG Company)

under both scenarios – with and without supplier village.

4.2 Methodology

In order to calculate the NPV, inventory at each stage of the supply chain under both scenarios was

calculated. Inventory was segregated into three components – cycle, safety, and pipeline stock – to

understand how changing different factors will influence total inventory in both delivery models. Changes

in lead time and the consequent change in delivery frequency would change total inventory in both models.

4.2.1 Calculating Inventory

Inventory levels were calculated using the following formulas:

a. Cycle Stock3 = 𝐷𝑅

2

b. Pipeline Stock: 𝐷𝐿

c. Safety Stock: 𝐷𝐼

d. Total Inventory: Cycle Stock + Safety

Stock + Pipeline Stock

where:

D: Daily Demand ($)

R: Review period (days)

3 This model assumes that the company uses a periodic review replenishment system.

I: Number of days of inventory (day)

L: Lead time (day)

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4.2.2 Calculating Cost

After calculating the total inventory at each stage, cost is calculated for each stage. Doing this calculation

for each stage in isolation with other stage is important because rates can vary at each stage, assuming all

costs can vary with varying geographies.

Holding Cost

Holding cost is calculated by multiplying the computed inventory levels by the assumed holding rate.

Holding Cost: Total Inventory in $ * Inventory Holding Rate

Handling Cost

Handling cost is calculated by dividing loading and unloading into weeks and weekdays assuming there

can be different labor rates depending on day of the week. Thus, percentage distribution of pallets with

respect to day of the week is one of the inputs in handling cost equation.

Total handling cost: ∑ (𝑛𝑖=1 Handling rate ∗ Percent of delivery ∗ Total inventory)

Transportation Cost

Transportation cost is subdivided into trucking and shuttling costs. Trucking costs are those relating to

transporting the goods from the supplier to either the CPG company’s warehouse, or the Supplier Village

warehouse. Shuttling costs are those related to transporting the goods from the Supplier Village warehouse

to the CPG company’s plant. Both the number of trucks and shuttles are assumed to be functions of how

many pallets of products can fit in the vehicle.

Number of Trucks Per Year = Annual demand in pallets/(Number of pallets/truck)

Annual Trucking Cost = Number of trucks per year * Cost/truck

Number of Shuttles Per Year = Annual demand in pallets/(Number of pallets/truck)

Annual Shuttling Cost = Number of trucks per year * Cost/truck

Storage Cost

Storage cost is an assumed warehousing cost which is a function of the number of pallets.

Storage Cost = Annual demand in pallets * Cost/pallet/day * days/year

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Total Supply Chain Cost

The cost of the total supply chain is then taken as the sum of all associated costs:

Total Supply Chain Cost = Holding Cost + Handling Cost + Transportation Costs + Storage Costs

4.2.3 Cost Comparison Model

A cost comparison model was then built to analyze each of these costs for the current supply chain and the

Supplier Village supply chain. The full model can be viewed in Appendix F. Model – Supplier Village

Cost Comparison.The model was designed such that the company could use it as a general template for

evaluating Supplier Village as an alternative to the traditional supply chain. As such, the model required

several inputs, summarized in Table 5. Cost Comparison Model Inputs - Supplier Village vs Traditional

Supply Chain.

Table 5. Cost Comparison Model Inputs - Supplier Village vs Traditional Supply Chain

INPUT RATIONALE

Annual Demand (pallets) Input for calculating holding, transportation, and storage

costs

Truck Cost ($/truck) Inputs for calculating transportation costs

Pallets/Truck

Shuttle Cost ($/shuttle)

Pallets/Shuttle

Unloading Cost ($/pallet)

a. Weekdays

b. Saturdays

c. Sundays

Inputs for calculating handling costs

Loading Cost ($/pallet)

a. Weekdays

b. Saturdays

c. Sundays

Pallet Volume Handled (% of Total Volume)

a. Weekdays

b. Saturdays

c. Sundays

Count of Loading at Site

Count of Unloading at Site

Storage Cost ($/pallet/day) Input for calculating storage costs

Annual Demand ($) Input for calculating inventory and holding costs

Holding Rate (% Per Year)

Days Between Orders (days)

Safety, Anticipation, & Excess Stock policy

(days on hand)

Lead Time (days)

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4.3 Results

This study focuses on not on one of the stages of supply chain, but end-to-end supply chain costs to better

determine the impact of a Supplier Village model to cost. The cost comparisons were run on a “base

scenario” where inputs were based on best estimates of the input parameters. A sensitivity analysis was

then conducted to understand exactly which factors had a significant impact on total supply chain costs. In

the sensitivity analysis, the demand and inventory days parameters (i.e., days between orders, safety stock

policy, and lead time) were assumed constant. All other parameters were given a “Low” and “High”

estimate with which to compute costs. The full list of parameters are provided in

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Appendix G. List of Parameters and Scenarios – Supplier Village Cost Comparison Model. Multi-

factor ANOVA was then conducted on each parameter to determine which had a significant impact on total

supply chain costs.

4.3.1 Base Case Results

Under the base case, if the test site were to move to a Supplier Village model, there would be a

21% reduction in total supply chain costs, or around $886,000 annually. Table 6 summarizes the cost

breakdown results for the sample site. The cost breakdown shows that the Supplier Village model generates

significant savings via reduced inventory and reduced storage costs. This is because the supplier and the

CPG company would now jointly be managing a single inventory pool at the Supplier Village warehouse,

instead of managing two separate piles of inventory.

Supplier Village seems to be a feasible alternative in cases where the supplier has a supply chain

with multiple storage and touch points. The supplier studied in the base case, for example, stores its finished

products in an external warehouse, rather than in the production facility. This incurs costs in shuttling and

handling. Considering an alternative scenario, however, wherein the supplier stores its finished products in

its production facility, decreases savings materially. The cost breakdown of this alternative is shown in

Table 7. Cost Breakdown: Alternative Scenario vs Supplier Village.

Table 6. Cost Breakdown: Current vs Supplier Village

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The key insight here is that the Supplier Village model is essentially a trade-off between inventory

reduction and handling and shuttling costs. There may be cases where handling and shuttling costs may

increase. In the alternative scenario shown in Table 7. Cost Breakdown: Alternative Scenario vs Supplier

Village for example, Supplier Village actually adds costs from having more touches and shuttling

requirements. This is because the inventory flows to the intermediate Supplier Village warehouse rather

than direct from supplier to plant. In situations with this setup, the inventory savings would need to be

enough to offset the additional costs in order for Supplier Village to be feasible.

Overall though, Supplier Village shows potential in generating savings for the company. In

choosing candidates for the Supplier Village model, the company should prioritize suppliers with operations

involving high levels of handling and with multiple storage facilities. The Supplier Village model is then

more likely to breakeven (or even save) in terms of handling and transportation costs, on top of generating

the inventory reduction savings.

4.3.2 Sensitivity Analysis Results

Factors affecting total supply chain costs were plotted on a tornado chart in order to determine the

relative impact of each factor to total supply chain cost savings. As shown in Figure 8 Key Drivers: Current

Model Total Supply Chain , holding rate and storage costs were identified to be the key drivers of total

supply chain cost savings for the test site’s supply chain. The balance factors were not found to be

significant savings drivers for the test site’s supply chain. This is because the Supplier Village model

maintains the same number of touches and shuttling requirements. If the model were tested on a different

Table 7. Cost Breakdown: Alternative Scenario vs Supplier Village

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supplier supply chain setup, the balance factors would have greater impact on savings. (A sample is shown

in Appendix H. Tornado Plot – Alternative Scenario)

To confirm the hypothesis that holding and storage rates were the key savings drivers, ANOVA

analyses were also conducted on these factors. The ANOVA analyses confirmed this hypothesis. Inventory

costs (i.e., holding and storage costs) were found to be statistically significant factors that affected both the

current and the Supplier Village models costs. However, shuttling and handling costs were only found to

be significant in the Supplier Village model costs. This is because of the large impact these two factors

have on the Supplier Village model, in that they are the main sources of upcharge. These results further

substantiate the importance of the tradeoffs between inventory reduction, shuttling, and handling in the

Supplier Village model.

Holding rate and storage costs were determined to be the top savings drivers. This implies the

importance of managing inventory levels. As the holding rate increases and/or storing inventory becomes

more expensive, the Supplier Village model pays off by pooling the supplier and CPG company’s

inventories. The higher the holding and storage rates are, the more Supplier Village is able to offset the

Figure 8 Key Drivers: Current Model Total Supply Chain Savings

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incurred handling and shuttling costs. Therefore, in markets with very high holding or storage rates, the

Supplier Village model is a good option.

Again, depending on the supplier’s supply chain, shuttling and handling costs may become key

savings drivers as well. The Supplier Village model could be used as a means to reduce suppliers’ handling

and shuttling costs, if the suppliers had multiple storage locations. The pooled inventory would mean

management of only one location, and therefore a more streamlined supply chain. This could be the best

way to leverage the model.

4.3 Recommendations

The Supplier Village model may be a source of savings for this supplier, if matched with the right

suppliers. The model seems to be a good fit for the test supplier. It is therefore recommended that the

company engage with the test supplier on potentially operationalizing Supplier Village. It is also

recommended that the company test the model with other suppliers with more complex supply chains.

Furthermore, the company can conduct additional deep dives, particularly in identifying the optimal

inventory policies should Supplier Village be implemented. Optimizing the inventory policies specifically

for Supplier Village would minimize inventory requirements, which is the main source of savings for this

model. More importantly, changing to a Supplier Village would require significant contract changes with

the suppliers. Incoterms, for example, may need to be revised. It is therefore recommended that the company

study the needed changes to implement Supplier Village, as these may add constraints not yet considered

in the model.

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CHAPTER 5: REALLOCATED NEARBY-SITE FLOW AND STORAGE

5.1 Business Context

Another part of the project was to study one of the manufacturing locations in North America.

Under the current scenario for this plant, raw materials (RM) and pack materials (PM) are delivered and

stored at an onsite facility. Finished goods (FG) are moved to near site warehouses and the distribution

center, which are within the vicinity of the manufacturing plant. Under this supply chain design, most of

the plant space is used in storing raw material, leaving less room for FG. This part of the study focuses on

the benefits of switching storage for raw material and pack material with that of finished product. The

current and proposed configurations are shown in Figure 9 Current RM/PM/FG Material Flow and Figure

10 Reallocated RM/PM/FG Flow, respectively.

There are two main motivations behind switching storage of RM/PM with FG. The first motivation

is that there will be a reduction in touches and shuttling of FG. This should help reduce handling and

transportation costs. The second motivation is that moving RM and PM will free up the space for finished

goods. This increase the ability to deliver directly to some of its big customers from the plant and maintain

a steady flow of deliveries. This plant direct shipment will bring in additional savings.

Figure 9 Current RM/PM/FG Material Flow

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5.2 Methodology

To analyze overall benefits of reallocation of inventory, material flow was mapped out for both the

supply chains, as shown in Figure 9 Current RM/PM/FG Material Flow and Figure 10 Reallocated

RM/PM/FG Flow. This gives a clear picture of how the change in flow of materials will impact factors such

as shuttling and handling. To better derive saving opportunities cost benefits were divided into 2 main

categories: savings with and without plant-direct-shipment.

5.2.1 Savings without plant-direct-shipment

5.2.1.1 Transportation Savings

Difference of transportation cost in current scenario and proposed scenario brings savings.

Transportation costs incurred can be broken down into following components:

Current scenario

i) Transportation cost of RM and PM trucks from supplier to manufacturing plant

ii) Shuttling cost of FG from manufacturing plant to overflow warehouses and DC

iii) Transportation cost from warehouses and DC to customers

Proposed scenario

i) Transportation cost of RM and PM trucks from supplier to overflow warehouses and DC

Figure 10 Reallocated RM/PM/FG Flow

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ii) Shuttling cost of RM and PM from warehouses and DC to plant

iii) Transportation cost of FG from plant to customers

5.2.1.2 Handling Cost Savings

Handling cost is a factor of number of touches. Every time a pallet is loaded or unloaded handling

cost is incurred. Total handling cost under both the scenarios is calculated by taking into consideration

number of pallets coming in or going out. Difference of handling cost in both the scenarios lead to saving

opportunities.

Handling cost = number of touches * handling cost/pallet * number of pallets

5.2.1.3 Inventory Savings

Proposed scenario will lead to reduction in DOH (days of hand) of inventory. Reduction

in inventory brings additional savings.

Inventory savings = holding rate * DOH (days of hand) savings * inventory value

5.2.2 Savings with plant-direct-shipment

Shipping finished goods directly from plant gives the company an opportunity to maintain a steady

flow of deliveries to customers. This yields additional savings in two areas: Transportation and Excess

Inventory Savings.

5.2.2.1 Transportation Savings

The steady flow of pallet volume will help the company to better negotiate fixed volume

transportation prices with carriers and bring savings.

Transportation savings = Ps *Pt * Ct * To

where:

Ps = percent of steady flow

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Pt= percent of transportation savings

Ct = Cost per truck

To = Number of o/b trucks

5.2.3.2 Excess Inventory savings:

In the current scenario, inventory is built up at overflow warehouses and the DC. If Plant-Direct

Shipment is implemented on top of reallocating RM/PM, then because of the steady flow of deliveries, less

inventory will be stored. This brings in the savings opportunity from the reduction of excess inventory.

Excess Inventory savings = DOH savings * holding rate * inventory value * percent of steady flow

5.2.3.3 Cross Dock savings:

Steady flow of deliveries synchronize arrival of products from plant to warehouse and loading from

warehouse to customers. This synchronized cross docking brings savings by reducing storage and logistics

costs.

Cross Dock savings = percent of cross dock savings * handling cost/pallet * number of steady flow

pallets

5.3 Results

A cost comparison model was run, incorporating all the relevant costs across the supply chain.

The full model can be viewed in Appendix J. Reallocated Nearby-Site Flow and Storage Cost

Comparison Model.

5.3.1 Base Case Results

Under the base case, it was determined that relocating FG inventory with RM & PM would

bring approximately 5% to 6% savings without plant direct shipment and 8% savings with plant direct

shipment. Table 8. Savings with Base Case Scenario summarizes total costs and savings with and without

plant direct shipment. These savings are calculated with base case scenarios as input.

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Table 8. Savings with Base Case Scenario

Current Scenario Proposed Scenario

Total Truck Cost $36,500,000 $36,500,000

Total Shuttle Cost $5,173,875 $3,558,750

Total Handling Cost $4,746,825 $3,777,750

Total Cost($/year) $46,420,700 $43,836,500

Savings

Without Plant-direct-shipment ($/yr)

Proposed Scenario Savings 2584200

Additional Inventory Savings 37500

Total Savings 2621700

With Plant-direct-shipment ($/yr)

Plant direct shipment Savings 1143980

Total Savings 3765680

5.3.2 Sensitivity Analysis Results

All the input factors were analysed looking at p-value from regression models to check significance

level. For savings without plant-direct-shipment, all factors except cost/truck and pallets/truck have

significant impact on savings. For savings with plant-direct-shipment, all factors are significant.

Further using tornado chart relative impact of each input factor was observed. As can be seen in

Figure 11 Key Drivers without Plant-Direct Shipment, for without plant-direct-shipment number of

outbound trucks /day is the most significant factor in driving savings, with number of inbound trucks/day

as the next important factor. However, cost/truck and pallets/truck are least important, which was also

observed with regression model.

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Figure 11 Key Drivers without Plant-Direct Shipment

For plant direct shipment all input parameters are significant with number of outbound trucks per day as

the most relevant factor and percent of outbound trucks going directly to ship to point under proposed

scenario as next relevant factor.

Figure 12 Key Drivers with Plant-Direct Shipment

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5.4 Recommendations

As observed in Section 5.3, there are saving opportunities with reallocating raw material and pack material

with finished goods. These savings lie in the range of 5% to 8% in the base case scenario. As observed, one

of the main factors bringing savings is the number of finished goods sent from plant directly to the ship-to

point. It is therefore recommended that the company try to bring this percentage up, as this will significantly

improve the saving opportunities. The company should conduct further deep dives on how to implement

this reallocation and how to increase the range of significant factors. Another important factor is the percent

of plant direct shipment, as it adds to steady flow of deliveries and additional savings. It is therefore a good

savings opportunity if the company implement plant direct shipment along with reallocating inventory.

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CHAPTER 6. CONCLUSIONS

This report aimed to identify whether three redesigns to the CPG company’s inbound supply

network would yield savings opportunities. These three designs were:

1. Consolidated Inbound and Outbound Deliveries – re-using inbound delivery trucks as outbound

delivery trucks, to generate savings by reducing empty miles

2. Supplier Village – consolidating the inventory of the CPG company and their supplier into a

single warehouse located near the CPG company’s manufacturing plant

3. Reallocated Near-Site Flow and Storage – moving storage of RM/PM in the CPG company’s

manufacturing plant to overflow warehouses currently storing FG, to allow increased FG

storage in the plant, reduce FG handling and shuttling costs, and provide capacity for Plant-

Direct Shipment

For each design, the costs were outlined in order to compare the cost of the current and the proposed

scenarios, and identify whether there were savings opportunities.

Design 1 looked at applying a negotiated savings rate on current truck costs, assuming a portion of

the inbound trucks could be reused as outbound trucks. At the base case, approximately $800K worth of

annual savings could be realized for the test site. It was also determined that to maximize savings, the

company should work on jointly: 1) increasing the probability of being able to reuse an inbound truck as

an outbound truck, and 2) negotiating with the carrier as high a savings rate as possible.

Design 2 looked at inventory, handling, transportation, and storage costs across the current and

proposed Supplier Village design. At the base case, it is expected that approximately $886K can be saved

annually from a total supply chain standpoint, should Supplier Village be implemented. This was driven

primarily by the reduction in total overall inventory, the key driver of costs in the current supply chain.

Depending on the supplier’s supply chain, implementing Supplier Village could incur significant shuttling

and handling costs, to the point that transportation and warehousing could become drivers of costs in this

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model. In general, therefore, it would only make sense to implement Supplier Village if the inventory

reduction were significant enough to outbalance the increased transportation and handling costs. This is

most likely to be the case when suppliers have inefficient supply chains with multiple handling and

transportation steps.

Design 3 looked at inventory, handling, transportation, and storage costs across the current and

proposed storage allocation of materials for the test site. In addition, this design looked at additional savings

if Plant-Direct Shipment were applied (for which the reallocation of materials would be a prerequisite). It

was determined that at the base case, a 5-8% reduction in costs ($2.6M) could be recognized annually. This

was driven by the reduction of transportation and handling costs. Implementing a Plant-Direct Shipment

scheme on top of reallocation could yield an additional $1M worth of savings.

This report resulted in models which can serve as general templates the CPG company can use to

evaluate these designs for any of their sites. However, each site may have additional considerations which

have not been incorporated into these models. It is therefore recommended that the templates be used as a

starting point for determining the size of prize of inbound logistics network redesign projects. The models

can then be refined as necessary for each site. In addition, these designs would require significant contract

changes with both suppliers and logistics providers. It is therefore recommended that the CPG company do

collaborative work with the suppliers and logistics providers, not only to get better estimates of the percent

savings of these projects, but also to find further opportunities to maximize these savings.

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REFERENCES

Blanco, E. E. (2013). Case Studies in Carbon Efficient Logistics Caterpillar: Light-Weighting and Inbound

Consolidation. Retrieved from MIT Center for Transportation & Logistics:

http://ctl.mit.edu/sites/ctl.mit.edu/files/library/public/MIT%20CTL%20Caterpillar%20Case%20Study.pdf

Caplice, C. (2007). Electronic Markets for Truckload Transportation. Production and Operations Management, 423-

436.

Chatur, A. A. (n.d.). Best Practices: Inbound Logistics Programs. Retrieved from Driving Costs out of the Supply

Chain: Inbound Logistics.

Cheong, M. L., Bhatnagar, R., & Graves, S. C. (2007). Logistics Network Design with Supplier Consolidation Hubs

and Multiple Shipment Options. Journal of Industrial and Management Optimization, 51-69.

Dittman, J. P. (2017). Inbound Transportation: Is It the Missing Link In Your Supply Chain?

Genpact. (2012). Genpact helps a Refrigeration Equipment Manufacturer Improve its Existing Transportation

Network. Retrieved from http://www.genpact.com/docs/resource-/genpact-helps-a-refrigeration-equipment-

manufacturer-improve-its-existing-transportation-network

GEP. (n.d.). Cost Breakdown Analysis The Final Frontier in Cost Cutting. Retrieved from GEP.com:

https://www.gep.com/white-papers/cost-breakdown-analysis-final-frontier-cost-cutting

Montgomery, D. C., & Runger, G. C. (2003). Applied Statistics and Probability for Engineers. John Wiley & Sons,

Inc.

Nemoto, T., Hayashi, K., & Hashimoto, M. (2010). Milk-Run logistics by Japanese automobile manufacturer in

Thailand. Procedia Social and Behavioral Sciences .

Neubert, G., & Bartoli, P. (2009). Impact of Inbound Logistics on Design of Production System. Proceedings of the

13th IFAC Symposium on Information Control Problems in Manufacturing (pp. 1802 - 1807). Moscow:

IFAC.

Raetz, S. (2017). (G. Felicio, D. Sharma, S. Caballero, Interviewers)

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Seko. (n.d.). PO Management system assists in consolidating inbound orders and streamlining internal processes.

Retrieved from sekologistics.com:

https://www.sekologistics.com/media/115603/us_letter_school_specialty_case_study_pdf.pdf

Shen, V. (2005). VMI vs. Order Based Fulfillment.

STAT 504: Analysis of Discrete Data. (2018). Retrieved from Penn State Eberly College of Science:

https://onlinecourses.science.psu.edu/stat504/node/60

Todd Trego, D. M. (2010). An Analysis of the Operational Costs of Trucking. Retrieved from ATRI-Online:

http://www.atri-online.org/research/results/ATRITRBOpCosts.pdf

van Baar, C. (n.d.). Improving Inbound Logistics: Summary. Retrieved from

http://studenten.tudelft.nl/fileadmin/UD/MenC/Support/Internet/TU_Website/Studentenportal/Studentenpor

tal/Faculteitspecifiek/Civiele_Techniek/Onderwijs_onderwerpen/MSc_Opleidingen/TIL/Afstudeer_samenv

attingen/doc/Summary__van_Baar.pdf

Wright, D. (2017, June 29). "Easy" Excel Inverse Triangular Distribution for Monte Carlo Simulations. Retrieved

from Dawn Wright, Ph.D.: Learning, Statistics, and me: https://www.drdawnwright.com/?p=17101

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APPENDIX

Appendix A. Multi-Factor ANOVA: Expounded Explanation

ANOVA tests the null hypothesis, 𝐻0, that the variance of the treatment effects, 𝜎𝜏2 , is equal to 0

(Montgomery & Runger, 2003). For this model, the null hypothesis is that the treatment factors mentioned

above have no effect on the average number of inbound or outbound trucks per day. A p-value, defined as

the probability that the test statistic will be greater than or equal to its observed value assuming 𝐻0 is true,

is then generated. Should the p-value be lower than the acceptable range of 0.05 error (to generate a 95%

confidence), 𝐻0 is rejected (Montgomery & Runger, 2003). For this model, this p-value measures the

probability that the number of trucks per day would be the value it actually was, if it were indeed true that

the treatment effects were unimportant. If that probability is so low (less than 0.05), then it is safe to reject

the idea that the treatment has no impact on the number of trucks per day.

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Appendix B. Day of the Week Impact to Inbound and Outbound Truck Distribution – Consolidated

Inbound/Outbound Logistics Model

Inbound Truck Arrival

Inbound Truck Arrival – Weekend – no significant difference between Saturdays/Sundays

Inbound Truck Arrival – Weekdays – no significant difference between Weekdays

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Outbound Truck Dispatch

Outbound Truck Dispatch – Weekend – significant difference between Saturdays/Sundays

Outbound Truck Dispatch – Weekdays - significant difference between weekdays

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*Hypothesis is that Monday is the differentiating factor

Outbound Truck Dispatch – Weekdays – no significant difference between Tuesday – Friday

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Appendix C. Underlying Probability Distributions – Consolidated Inbound/Outbound

Model

Outbound Truck Dispatch – Saturday

The normal distribution was shown to be a good fit for Saturday outbound truck dispatch.

Outbound Truck Dispatch – Sunday

Data was shown not to be a good fit for standard distributions.

An empirical distribution was then constructed and used in the model.

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Outbound Truck Dispatch – Monday

Data was shown not to be a good fit for standard distributions.

An empirical distribution was then constructed and used in the model.

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Outbound Truck Dispatch – TWHF

Data was shown not to be a good fit for standard distributions.

An empirical probability distribution was then constructed.

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Appendix D. Simulation Model – Consolidated Inbound/Outbound Logistics

For 2000 runs each, one for each time segment:

Summary of Results:

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Appendix E. Sensitivity Analysis – Consolidated Inbound/Outbound Logistics Model

Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

High Low Low 604,123.65

Low Base Stretch 1,125,387.90

Low Stretch Stretch 1,967,915.95

Low Stretch Low 843,836.18

Base Stretch Base 1,510,317.90

Stretch Low Base 1,135,808.70

Stretch Base Stretch 2,645,087.90

Stretch Base Base 1,515,207.20

Stretch Base Base 1,508,962.00

Base Base Low 642,821.40

Stretch High Stretch 3,303,436.50

High High Stretch 2,352,475.13

High Low High 1,004,298.75

High Base High 1,340,430.00

Low Stretch Low 845,057.85

Base Low Low 483,645.83

Base High Base 1,075,906.00

Base Low Low 484,359.53

Stretch Base High 1,904,799.00

Base Stretch Stretch 2,645,731.73

Low High Low 600,965.63

Stretch Low Base 1,144,310.70

Stretch High High 2,361,880.63

High Low Stretch 1,409,471.70

Base Stretch Stretch 2,635,746.75

Base Stretch Low 1,127,455.88

Base Stretch Stretch 2,626,669.50

Low Low Base 480,745.20

High High Stretch 2,360,392.13

High High Base 1,346,234.50

Low Low High 600,882.75

High Stretch Stretch 3,292,621.15

High Low Low 604,310.85

Low Stretch Base 1,126,325.20

High Low Low 605,498.40

Stretch High Stretch 3,300,308.38

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Stretch Stretch High 3,317,712.13

Stretch Base Stretch 2,632,411.60

Low Base High 802,288.50

High Base Stretch 1,887,694.90

Stretch Low High 1,424,723.63

Stretch Base High 1,878,454.50

High Low Stretch 1,415,150.10

Low High High 1,006,224.38

Base Low Base 644,865.00

Low High Base 799,038.50

Low Low Base 481,380.90

Stretch Stretch Stretch 4,638,442.90

Base Low Low 482,335.43

Stretch Base Low 1,140,278.10

Low Low Stretch 842,075.33

Stretch High Base 1,886,326.00

High Base Low 802,881.30

High High Base 1,342,848.00

Low Stretch Base 1,125,451.60

High Stretch Base 1,879,504.90

Stretch Low Stretch 1,991,009.48

Low Stretch High 1,407,076.13

High High High 1,677,682.50

Low Base Base 642,902.00

High Stretch Base 1,878,658.60

Stretch High High 2,366,706.88

Stretch High Base 1,892,793.50

High Base Stretch 1,884,127.70

High Base Base 1,075,027.20

Base Base Low 643,020.30

Low Base Low 482,667.90

Base High High 1,347,791.25

Base High Base 1,073,501.00

Base Stretch Low 1,128,636.60

Stretch High Low 1,418,956.50

Stretch High High 2,361,653.13

Low Base Stretch 1,127,417.20

Base Low High 809,133.00

Low Low High 599,444.63

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Stretch Stretch Base 2,639,682.50

Base Stretch Base 1,504,512.10

High Stretch Base 1,884,173.20

Base Stretch Base 1,502,218.90

Base High Base 1,079,591.50

Base Stretch High 1,885,667.88

Stretch High Low 1,417,425.75

Low Base Low 482,589.90

High Low High 1,009,558.88

Low High Base 803,322.00

High Base High 1,347,008.00

High Base Low 806,816.40

Base Base High 1,078,649.00

Stretch Base Low 1,137,649.50

Low Low Base 481,026.00

Base Low High 803,400.00

Low Low Stretch 847,849.28

Base High High 1,348,839.38

High Stretch High 2,341,953.25

Low Low Stretch 841,433.78

Stretch Stretch Low 1,981,406.70

Stretch Stretch Base 2,657,573.10

Base Base High 1,079,351.00

Base Base Base 864,640.40

Low Stretch High 1,408,657.25

Base Base Stretch 1,508,061.10

Stretch High Base 1,893,144.50

Stretch Low Stretch 1,994,203.58

Low Stretch Base 1,121,929.90

Low Stretch High 1,404,732.88

Low Base Low 482,683.50

High High High 1,668,387.50

Stretch Low Low 851,379.75

Base High Stretch 1,875,942.25

Base High Stretch 1,881,265.75

Stretch Stretch Base 2,636,552.10

Base Base Low 647,415.60

Base High Stretch 1,879,343.38

Low Base Low 480,811.50

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Low High Base 803,640.50

Low Low Base 483,756.00

Stretch Low Low 853,643.70

Stretch Stretch Base 2,638,463.10

High Base High 1,344,603.00

Base Base Stretch 1,508,379.60

Base Low Stretch 1,128,561.53

High High Base 1,345,727.50

High Stretch Low 1,410,645.60

Base Base High 1,075,854.00

Stretch Low Stretch 1,976,704.28

Base Base Stretch 1,500,462.60

Base Base High 1,072,825.00

High Base Base 1,073,706.40

Base Stretch Low 1,128,602.48

Stretch Stretch Low 1,974,656.78

Low High Low 600,400.13

Low Stretch Stretch 1,970,670.98

Stretch Stretch Low 1,980,041.70

Base Low Low 485,678.70

High Stretch High 2,350,905.38

Low Stretch Low 842,095.80

Base High Low 809,045.25

Stretch Stretch Base 2,648,837.10

High Low Base 802,854.00

High Low Low 607,194.90

Base Stretch High 1,875,760.25

Low High Base 800,975.50

High Stretch Stretch 3,296,506.85

High Base Base 1,073,451.60

Low Base Base 642,096.00

Base High High 1,339,260.00

Stretch Stretch High 3,306,814.88

High Stretch High 2,348,835.13

Base Base Base 858,202.80

Base Stretch High 1,887,795.00

Low Low High 601,755.38

Base High Low 808,567.50

Stretch Low Stretch 1,986,914.48

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Base High Stretch 1,886,134.25

Low Base High 803,608.00

High High Stretch 2,351,405.88

Low Stretch Low 842,450.70

High High Low 1,006,965.38

Stretch Low High 1,425,172.13

Stretch Stretch Stretch 4,658,826.90

Stretch High High 2,353,698.75

High High High 1,683,101.88

Low Base Low 482,207.70

Low Base Base 643,874.40

High Base Low 805,100.40

Base Low High 803,190.38

Low Low Stretch 841,461.08

Low Stretch Base 1,124,550.70

Base Base Base 859,695.20

High High Base 1,336,523.50

Base Low Stretch 1,130,690.93

High Stretch Base 1,879,441.20

High Stretch High 2,350,973.63

Stretch Low High 1,409,235.75

High Stretch Stretch 3,298,019.73

Low Stretch High 1,404,209.63

Stretch Low High 1,418,220.38

Stretch Base Stretch 2,643,895.80

Base Low Base 644,104.50

Stretch Base High 1,887,112.50

Base Low Base 646,222.20

Low Stretch Low 845,481.00

Base Low Low 483,824.25

Stretch Stretch Low 1,985,099.03

Low Low Low 361,553.40

Base Stretch Stretch 2,638,836.20

High Base Low 811,796.70

Base Base Stretch 1,506,996.40

Stretch Base Base 1,516,065.20

High High Low 1,009,081.13

High High Low 1,009,480.88

Base Stretch High 1,878,683.63

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Base Low Base 645,383.70

High Stretch Base 1,885,765.70

Low High High 1,005,151.88

Stretch Stretch High 3,300,126.38

Base High Low 807,324.38

Low Base Stretch 1,127,954.10

Stretch High Low 1,420,492.13

Base Base Low 646,506.90

High Base Low 804,160.50

Stretch Base Stretch 2,642,731.00

Low Low Low 360,424.35

High Stretch Low 1,415,088.68

Stretch Stretch Stretch 4,638,411.05

Stretch High Stretch 3,301,081.88

Base Stretch Low 1,126,261.50

Stretch High High 2,374,474.38

Base Base Base 862,082.00

Stretch Low Low 852,535.13

Low High Low 604,504.88

Stretch Base High 1,889,277.00

Stretch Stretch High 3,316,324.38

Base Low Base 648,441.30

Stretch Low Stretch 1,987,699.35

Stretch Low Base 1,130,181.00

Base Base High 1,074,567.00

Base High Stretch 1,884,473.50

Stretch Low Low 854,740.58

High Stretch Stretch 3,289,690.95

High Base Base 1,077,502.40

High Base Stretch 1,874,854.80

Low Stretch Stretch 1,957,676.18

Low Base Stretch 1,121,311.10

Low High Low 604,948.50

Low Stretch Stretch 1,962,246.65

Base High Low 804,867.38

Low Stretch High 1,404,198.25

Low Base High 798,759.00

High High Stretch 2,351,474.13

Low Low Low 361,971.68

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Base Low Stretch 1,127,087.33

High Low High 1,007,287.13

Low Base Stretch 1,121,757.00

Low Base High 802,932.00

Base Base Base 859,378.00

Stretch High Low 1,426,776.00

Stretch Base Base 1,513,189.60

Base Base Stretch 1,503,365.50

Stretch Low Base 1,131,620.10

Base High Base 1,075,444.50

High Base Base 1,070,258.80

Base Stretch Base 1,506,186.50

High Low High 1,007,009.25

Low Low High 602,437.88

High Base Stretch 1,885,647.40

Stretch Base Low 1,133,219.10

High Low Base 810,431.70

Base Base Low 646,873.50

Low Base Base 643,240.00

High Stretch Low 1,410,993.68

Stretch Base Low 1,135,781.40

Base Low Stretch 1,128,814.05

Low High Stretch 1,403,367.88

Low Base High 802,496.50

Base High Base 1,076,796.50

Stretch High Stretch 3,310,955.38

High Base High 1,338,382.50

Low High High 1,006,273.13

Stretch Base High 1,887,281.50

Base Stretch Low 1,129,401.00

High Low Base 803,676.90

Stretch Base Stretch 2,645,670.30

Low High High 1,001,000.00

Low Low Low 360,029.48

Stretch Base Base 1,505,145.20

Stretch Stretch High 3,295,269.25

High Stretch Low 1,412,665.80

Stretch High Stretch 3,318,735.88

High Low Low 605,182.50

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Base Stretch Stretch 2,639,823.55

Base Low High 806,232.38

Base High High 1,346,093.13

Low Stretch Stretch 1,968,887.38

Low Low Stretch 847,828.80

Low Base Base 639,022.80

High Base Stretch 1,888,668.60

Stretch Stretch Low 1,983,358.65

Stretch Low Low 851,923.80

Low High Stretch 1,402,912.88

Low High High 1,004,030.63

Low Stretch Base 1,124,113.90

High High Low 1,008,028.13

Low High Stretch 1,406,541.50

Stretch Base Low 1,128,371.40

Stretch Stretch Stretch 4,636,515.98

High Stretch Low 1,416,248.93

High High Low 1,012,771.50

Stretch High Low 1,427,258.63

Stretch Low High 1,415,071.13

Low High Low 601,921.13

High Low Stretch 1,412,304.08

High Stretch Stretch 3,285,582.30

High Stretch High 2,349,642.75

High High Stretch 2,352,941.50

Low High Stretch 1,399,762.00

Stretch High Base 1,883,024.00

High Low Base 807,249.30

Base High High 1,346,759.38

High Base High 1,347,918.00

Stretch Low Base 1,129,783.20

Stretch High Base 1,892,780.50

Base Stretch Base 1,507,842.70

Low Low Low 359,663.85

High Low Stretch 1,407,451.50

Base Low Stretch 1,123,340.40

Low Low Base 482,987.70

Low High Stretch 1,405,369.88

Base High Low 807,066.00

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Probability of Being Reusable Cost Per Truck % Savings Total Savings ($)

Base Low High 804,916.13

High High High 1,678,592.50

High Low Stretch 1,415,375.33

Stretch Stretch Stretch 4,648,857.85

High Low Base 805,225.20

High High Base 1,340,690.00

Low High Base 798,297.50

High High High 1,673,888.13

Base Stretch High 1,883,495.25

Low Low High 602,082.00

High Low High 1,004,874.00

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Appendix F. Model – Supplier Village Cost Comparison

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Summary:

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Appendix G. List of Parameters and Scenarios – Supplier Village Cost Comparison Model

Low Base High

Holding rate (% per year) 4% 20% 100%

Truck Cost ($/truck) 750 1000 2000

Pallets/Truck 15 30 33

Pallets/Shuttle 15 30 33

Shuttle Cost ($/shuttle) 112.50 150.00 300.00

Loading Cost - Weekdays ($/pallet) 2.6175 3.49 6.98

Loading Cost - Saturdays ($/pallet) 3.15 4.20 8.40

Loading Cost - Sundays ($/pallet) 4.86 6.48 12.96

Unoading Cost - Weekdays ($/pallet) 2.6175 3.49 6.98

Unloading Cost - Saturdays ($/pallet) 3.15 4.20 8.40

Unloading Cost - Sundays ($/pallet) 4.86 6.48 12.96

Storage Cost ($/pallet/day) 0.25 0.33 0.66

Constant Parameters

Current Supplier Village

Annual Demand ($/year) 41,691,798.51 41,691,798.51

Annual Demand (pallets/year) 50,100 50,100

Pallet Volume Handled – Weekdays (% of total volume) 80% 80%

Pallet Volume Handled – Saturdays (% of total volume) 12% 12%

Pallet Volume Handled – Sundays (% of total volume) 8% 8%

Count of Unloading 2 2

Count of Loading 2 2

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Appendix H. Tornado Plot – Alternative Scenario

A tornado plot for an alternative scenario was also run to show the effects of the supplier’s supply chain on

the feasibility of Supplier Village as a model. This scenario assumes that suppliers store their inventory in

the same facility that production occurs. In other words, there is no shuttling on the supplier’s end, and

goods are transferred directly from the supplier to the company’s plant. In this case, Supplier Village would

necessitate adding another warehouse, increasing touches and shuttling requirements. As such, factors like

shuttling cost and handling costs also become key drivers to the total savings of the Supplier Village model.

Holding and storage costs, however, remain to be the most important drivers.

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Appendix I. ANOVA Analysis – Parameters vs Savings

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Appendix J. Reallocated Nearby-Site Flow and Storage Cost Comparison Model

Summary

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Appendix K. List of Parameters and Scenarios – Reallocated Nearby-Site Flow and Storage

Cost Comparison Model

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Appendix L. ANOVA Analysis – Factors: Reallocated Nearby-Site Flow and Storage

Cost Comparison Model

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