Flexible Pavement Distresses Notes

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    Pavement distresses and serviceability

    Atul Narayan, S. P.

    IIT Madras

    September 6, 2015

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    Outline

    Introduction

    Pavement distress models

    Incremental damage

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    Outline

    Introduction

    Pavement distress models

    Incremental damage

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    Subordinate learning objectives

    To analyze the stress-strain distribution in pavements for given

    loading conditions.

    To estimate pavement distresses based on stresses and

    strains in pavement structure.

    To explain the effect of mechanical properties on pavement

    behavior and performance.

    To analyze the stresses and distresses caused by vehicle

    loading.

    To estimate the expected volume of traffic in design life

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    Outline

    Introduction

    Pavement distress models

    Incremental damage

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    Fatigue model for pavements

    Nf =k1 1t

    k2 1

    Ek3

    (1)

    where

    Nfis the number of repetitions to failure by fatigue

    tis the horizontal tensile strain at the bottom of the

    HMA layer

    Eis the elastic modulus of HMA layer

    ki, i =1, 2, 3 are constants found from laboratory

    testing

    Failure corresponds to 50% of the pavement surface area

    covered with alligator cracking.

    IRC, Asphalt Institute, Shell Bitumen and MEPDG uses it.

    The model essentially implies that fatigue life decreases with

    increase in the horizontal tensile strain or elastic modulus of

    HMA layer.

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    Rutting model for pavements

    Nr =k4k5v (2)

    where

    Nris the number of repetitions to failure by rutting

    vis the vertical compressive strain at the top of the

    subgrade

    ki, i =4, 5 are constants

    Failure corresponds to rut depth being more than 25 mm.

    This model assumes there is permanent deformation only in

    the subgrade

    In reality, most permanent deformation occurs in the HMA

    layer, especially when it is thick.

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    Outline

    Introduction

    Pavement distress models

    Incremental damage

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    Introduction

    Traffic is not homogeneous.

    Material properties change with daily, monthy and seasonalvariations.

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    Miners rule or Linear damage hypothesis

    Damage is a parameter characterizing the state of a materialsuch that:

    It is 0 for an undamaged material It is 1 for a material that has experienced complete failure.

    IfNrepetitions of a loadL causes complete failure (i.e. damage

    equal to 1), then the damage caused by any single repetition of the

    loadL is

    1

    N

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    Miners rule or Linear damage hypothesis (cont.)

    Linear damage hypothesisIfN1 repetitions of some cyclic loading L1 causes complete failure

    andN2repetitions of another cyclic loadingL2 also causes

    complete failure, the damage due ton1 repetitions ofL1 andn2

    repetitions ofL2 isn1D1 + n2D2 =n1

    N1+

    n2

    N2

    It was first proposed by A. Palmgren and popularized by M.

    Miner.

    Miner (1945) proved that the total work that can be absorbed

    until failure has a constant value.

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    Miners rule applied to pavement failure

    Nijis the number of repetitions of ith vehicle group to failure inthejth time period.

    The damage per passing of a particular vehicle at a particular

    time period is

    Dij =1

    Nij (3)

    It is assumed that the total damage to the pavement structure

    is the sum of the damage due to individual load repetitions.

    DTotal =ji

    niNij

    (4)

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    Activity 1

    There are two types of trucks that use a particular highway section,

    Truck A and Truck B. Every year, 1 million trucks pass through the

    highway section of which 40% are truck type A and the remaining

    60% are of truck type B. If 10 million repetitions of Truck A causes

    complete failure and 8 million repetitions of Truck B also cause

    complete failue, how long would the pavement last?