Krajewski Chapter 06

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    Process Performanceand Quality

    Chapter 6Chapter 6

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    How Process Performance and Quality

    fits the Operations Management

    Philosophy

    Operations As a CompetitiveWeapon

    Operations StrategyProject Management Process Strategy

    Process AnalysisProcess Performance and Quality

    Constraint ManagementProcess LayoutLean Systems

    Supply Chain StrategyLocation

    Inventory ManagementForecasting

    Sales and Operations PlanningResource Planning

    Scheduling

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    Quality at

    Crowne Plaza Christchurch

    The Crowne Plaza is a luxury hotel with 298 guest

    rooms three restaurants, two lounges and 20

    em!loyees to ser"e 2,2#0 guests each wee$%

    Customers ha"e many o!!ortunities to e"aluate the&uality o' ser"ices they recei"e%

    Prior to the guest(s arri"al, the reser"ation sta''

    gathers a considera)le amount o' in'ormation a)out

    each guest(s !re'erences% *uest !re'erences are shared with house$ee!ing

    and other sta'' to customize ser"ice 'or each guest%

    Em!loyees are em!owered to ta$e !re"entati"e,

    and i' necessary, correcti"e action%

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    Costs of Poor

    Process Performance

    Defects+ ny instance when a !rocess 'ails tosatis'y its customer%

    Prevention costsare associated with

    !re"enting de'ects )e'ore they ha!!en% Appraisal costsare incurred when the 'irm

    assesses the !er'ormance le"el o' its !rocesses%

    Internal failurecostsresult 'rom de'ects that

    are disco"ered during !roduction o' ser"ices or!roducts%

    External failurecostsarise when a de'ect isdisco"ered a'ter the customer recei"es theser"ice or !roduct%

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    Total Quality Management

    Quality+ term used )y customers to descri)e

    their general satis'action with a ser"ice or

    !roduct%

    Total quality management-T./ is a!hiloso!hy that stresses three !rinci!les 'or

    achie"ing high le"els o' !rocess !er'ormance

    and &uality+

    1% Customer satis'action2% Em!loyee in"ol"ement

    % Continuous im!ro"ement in !er'ormance

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    CustomerCustomer

    satisfactionsatisfaction

    TQM Wheel

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    Customer Satisfaction

    Customers, internal or external, are satis'ied whentheir ex!ectations regarding a ser"ice or !roductha"e )een met or exceeded%

    Con'ormance+3ow a ser"ice or !roduct con'orms

    to !er'ormance s!eci'ications% 4alue+ 3ow well the ser"ice or !roduct ser"es its

    intended !ur!ose at a !rice customers are willingto !ay%

    5itness 'or use+3ow well a ser"ice or !roduct

    !er'orms its intended !ur!ose% 6u!!ort+6u!!ort !ro"ided )y the com!any a'ter a

    ser"ice or !roduct has )een !urchased% Psychological im!ressions+ atmos!here, image, or

    aesthetics

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    mployee !n"ol"ement

    ne o' the im!ortant elements o' T./ is em!loyeein"ol"ement%

    Quality at the sourceis a !hiloso!hy where)yde'ects are caught and corrected where they werecreated%

    Teams+ 6mall grou!s o' !eo!le who ha"e acommon !ur!ose, set their own !er'ormance goalsand a!!roaches, and hold themsel"es accounta)le

    'or success% Employee empowermentis an a!!roach to

    teamwor$ that mo"es res!onsi)ility 'or decisions'urther down the organizational chart to the le"el o'the em!loyee actually doing the o)%

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    Quality circles+ nother name 'or !ro)lemsol"ing

    teams: small grou!s o' su!er"isors and em!loyees

    who meet to identi'y, analyze, and sol"e !rocess

    and &uality !ro)lems%

    pecial!purpose teams+ *rou!s that address

    issues o' !aramount concern to management,

    la)or, or )oth%

    elf!managed team+ small grou! o' em!loyeeswho wor$ together to !roduce a maor !ortion, or

    sometimes all, o' a ser"ice or !roduct%

    Team #pproaches

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    Continuous !mpro"ement

    Continuous improvementis the !hiloso!hy o'continually see$ing ways to im!ro"e !rocesses)ased on a ;a!anese conce!t called kaizen%

    1% Train em!loyees in the methods o' statistical!rocess control -6PC and other tools%

    2% /a$e 6PC methods a normal as!ect o'o!erations%

    % tilize !ro)lemsol"ing tools within the wor$

    teams%

    #% ?e"elo! a sense o' o!erator ownershi! in the!rocess%

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    PlanPlan

    DoDo

    Chec"Chec"

    ActAct

    The $eming WheelPlan%$o%Chec&%#ct Cycle

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    Statistical

    Process Control

    tatistical process controlis the a!!lication o'statistical techni&ues to determine whether a !rocess isdeli"ering what the customer wants%

    Acceptance samplingis the a!!lication o' statisticaltechni&ues to determine whether a &uantity o' materialshould )e acce!ted or reected )ased on the ins!ectionor test o' a sam!le%

    #aria$les+ 6er"ice or !roduct characteristics that can)e measured, such as weight, length, "olume, or time%

    Attri$utes+ 6er"ice or !roduct characteristics that can)e &uic$ly counted 'or acce!ta)le !er'ormance%

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    Sampling

    ampling plan+ !lan that s!eci'ies a

    sam!le size, the time )etween successi"e

    sam!les, and decision rules that determinewhen action should )e ta$en%

    ample si%e+ &uantity o' randomly

    selected o)ser"ations o' !rocess out!uts%

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    Sample Means and

    the Process $istri'ution

    6am!le statistics ha"e their own distri)ution, which

    we call a sampling distribution%

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    Sampling $istri'utionsSampling $istri'utions

    x =

    xii=1

    n

    n

    Sample Mean

    sample meanis the sum o' the o)ser"ations

    di"ided )y the total num)er o' o)ser"ations%

    where

    xi@ o)ser"ations o' a &uality

    characteristic such as time%

    n@ total num)er o' o)ser"ations

    x@ mean

    The distribution of sample means can be

    approximated by the normal distribution.

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    Sample (ange

    ( )1

    2

    = n

    xxi

    The rangeis the di''erence )etween the largest

    o)ser"ation in a sam!le and the smallest%

    The standard deviationis the s&uare root o' the

    "ariance o' a distri)ution%

    where

    @ standard de"iation o' a sam!le

    n@ total num)er o' o)ser"ations

    xi@ o)ser"ations o' a &uality characteristic

    x@ mean

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    Process $istri'utions

    processdistri$utioncan )e characterized )y its

    location, s!read, and sha!e%

    &ocationis measured )y the meano' the

    distri)ution and spreadis measured )y the range orstandard deviation%

    The shapeo' !rocess distri)utions can )e

    characterized as either symmetric or s$ewed%

    symmetricdistri$utionhas the same num)er o'o)ser"ations a)o"e and )elow the mean%

    s"eweddistri$utionhas a greater num)er o'

    o)ser"ations either a)o"e or )elow the mean%

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    Causes of )ariation

    Two )asic categories o' "ariation in out!ut includecommon causesand assignable causes%

    Commoncausesare the !urely random,unidenti'ia)le sources o' "ariation that areuna"oida)le with the current !rocess%

    A' processvaria$ilityresults solely 'rom common causeso' "ariation, a ty!ical assum!tion is that the distri)ution is

    symmetric, with most o)ser"ations near the center%

    Assigna$lecauseso' "ariation are any "ariationcausing 'actors that can )e identi'ied and eliminated,such as a machine needing re!air%

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    #ssigna'le Causes

    The red distri)ution line )elow indicates that the !rocess !roduced a

    !re!onderance o' the tests in less than a"erage time% 6uch a distri)ution

    is s$ewed, or no longer symmetric to the a"erage "alue%

    A process is said to $e in statistical controlwhen the location, s!read,

    or sha!e o' its distri)ution does not change o"er time%'ter the !rocess is in statistical control, managers use 6PC !rocedures

    to detect the onset o' assigna)le causes so that they can )e eliminated%

    *ocation Spread Shape

    2007 Pearson Education

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    Control Charts

    Control chart+ timeordered diagram that is used to

    determine whether o)ser"ed "ariations are a)normal%

    sam!le statistic that 'alls )etween the >CB and the BCB indicates that the !rocess

    is exhi)iting common causes o' "ariation: a statistic that 'alls outside the control

    limits indicates that the !rocess is exhi)iting assigna)le causes o' "ariation%

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    Control Chart +amples

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    Type ! and !! rrors

    Control charts are not !er'ect tools 'or detecting

    shi'ts in the !rocess distri)ution )ecause they are

    )ased on sam!ling distri)utions% Two ty!es o' error

    are !ossi)le with the use o' control charts%

    Type I erroroccurs when the em!loyee concludes

    that the !rocess is out o' control )ased on a sam!le

    result that 'alls outside the control limits, when in

    'act it was due to !ure randomness%Type II erroroccurs when the em!loyee concludes

    that the !rocess is in control and only randomness

    is !resent, when actually the !rocess is out o'

    statistical control%

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    Statistical Process

    Control Methods

    Control Charts 'or "aria)les are used to monitor themean and "aria)ility o' the !rocess distri)ution%

    (!chart-ange Chart is used to monitor !rocess

    "aria)ility%+!chartis used to see whether the !rocess is

    generating out!ut, on a"erage, consistent with atarget "alue set )y management 'or the !rocess orwhether its current !er'ormance, with res!ect to thea"erage o' the !er'ormance measure, is consistentwith !ast !er'ormance%

    A' the standard de"iation o' the !rocess is $nown, we can!lace UCLand LCLat Dz standard de"iations 'rom themean at the desired con'idence le"el%

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    Control *imits

    The control limits for the+!chartare+

    >CBx@xFA2R and BCBx@xA2R

    Ghere

    @ central line o' the chart, which can )e either the a"erage o' !ast

    sam!le means or a target "alue set 'or the !rocess%

    A2 @ constant to !ro"ide threesigma limits 'or the sam!le mean%

    The control limits for the (!chartare >CB@ !=Rand BCB@ !R

    where

    R@ a"erage o' se"eral !ast R"alues and the central line o' the chart%

    !,!= @ constants that !ro"ide standard de"iations -threesigma

    limits 'or a gi"en sam!le size%

    H @H @

    @

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    Calculating

    Three%Sigma *imits

    Ta$le '()

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    West #llis !ndustriesWest #llis !ndustries+ample 6,-+ample 6,-

    *est Allisis concerned a)out their !roduction o' a s!ecial metal

    screw used )y their largest customers% The diameter o' the

    screw is critical% ?ata 'rom 'i"e sam!les is shown in the ta)le

    )elow% 6am!le size is =% As the !rocess in statistical controlI

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    West #llis !ndustries ControlChart $e"elopment

    ample ample

    +um$er ) , - . ( x) /(0/). /(0/,, /(0//1 /(0/,2 /(//)3 /(0/)3

    , /(0/,) /(0/.) /(0/,. /(0/,/

    - /(0/)3 /(0/,' /(0/-0 /(0/,-

    . /(0//3 /(0/-. /(0/,. /(0/)0

    0 /(0/.) /(0/0' /(0/-. /(0/-1

    pecial 4etal crew

    _

    /(0/,2 5 /(0//16 /(//)3

    7/(0/). 8 /(0/,,8

    /(0//1 8 /(0/,29:. 6 /(0/)3

    +ample 6,-

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    ample ample

    +um$er ) , - . ( x) /(0/). /(0/,, /(0//1 /(0/,2 /(//)3 /(0/)3

    , /(0/,) /(0/.) /(0/,. /(0/,/ /(//,) /(0/,2

    - /(0/)3 /(0/,' /(0/-0 /(0/,- /(//)2 /(0/,'

    . /(0//3 /(0/-. /(0/,. /(0/)0 /(//,' /(0/,/

    0 /(0/.) /(0/0' /(0/-. /(0/.2 /(//,, /(0/.0

    R6 /(//,)

    x6 /(0/,2

    pecial 4etal crew

    =

    _

    West #llis !ndustriesCompleted Control Chart $ata

    +ample 6,-

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    5actor 'or >CB 5actor 'or

    5actor

    6ize o' and BCB 'or BCB 'or >CB

    'or

    6am!le xCharts RCharts RCharts

    -n -A2 -! -!=

    2 1%880 0

    %27

    1%02 0

    2%#7#

    = 0%729 /

    ,(,3,

    # 0%#77 0

    2%11#

    0%=8 02%00=

    West #llis !ndustries(%chart Control Chart .actors

    R6 /(//,)

    D46 ,(,3,

    D36 / ;C&R6D4R 6 ,(,3,7/(//,)9 6 /(//.21 in(

    &C&R6D3R/7/(//,)9 6 / in(

    +ample 6,-

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    West #llis !ndustries (ange

    Chart

    +ample 6,-

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    5actor 'or >CB 5actor 'or

    5actor

    6ize o' and BCB 'or BCB 'or >CB

    'or

    6am!le xCharts RCharts R

    Charts

    -n -A2 -! -!=

    2 1%880 0

    %27 1%02 0

    2%#7#

    = /(2,1 0

    2%282

    # 0%#77 0

    2%11#

    West #llis !ndustries+%chart Control Chart .actor

    R 6 /(//,) A26 /(2,1 x6 /(0/,2@

    ;C&x6x+A2R6 /(0/,28 /(2,17/(//,)9 6 /(0/., in(

    &C&x6x-A2R6 /(0/,25 /(2,17/(//,)9 6 /(0/), in(

    =

    =

    +ample 6,-

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    West #llis !ndustries

    x!Chart

    Sample the process .ind the assigna'le cause

    liminate the pro'lem (epeat the cycle

    +ample 6,-

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    #pplication 6,-

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    #pplication 6,-

    708.0)38.0(864.14 === RDUCLR

    052.0)38.0(136.03 === RDLCLR

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    #pplication 6,-

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    Sunny $ale /an&+ample 6,0

    ==;C&;C&xx==xx++zzxx

    xx@@ 11 nn&C&&C&xx==xxzzxx==

    unny Dale

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    Control Charts

    for #ttri'utes

    p!chart+ chart used 'or controlling the

    !ro!ortion o' de'ecti"e ser"ices or !roducts

    generated )y the !rocess%

    pp66 pp7) 57) 5 pp9911nnGhere

    n@ sam!le size

    p@ central line on the chart, which can )e either the historical

    a"erage !o!ulation !ro!ortion de'ecti"e or a target "alue%

    z @ normal de"iate -num)er o' standard de"iations 'rom the a"erage

    Control limits are+ >CBp@pFzpp and BCBp@pJzpH H

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    Hometown /an&Hometown /an&+ample 6,2+ample 6,2

    The o!erations manager o' the )oo$ing ser"ices de!artment o'

    3ometown se threesigma control limits%

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    ample *rong Proportion

    +um$er Account = Defective

    ) )0 /(//'

    , ), /(//.3

    - )1 /(//2' . , /(///3

    0 )1 /(//2'

    ' . /(//)'

    2 ,. /(//1'

    3 2 /(//,3 1 )/ /(//.

    )/ )2 /(//'3

    )) )0 /(//'

    ), - /(//),

    Total ).2

    Hometown /an&Hometown /an&3sing a p%Chart to monitor a process3sing a p%Chart to monitor a process

    n 4 ,0//

    p6).2

    ),7,0//96 /(//.1

    pp66 pp7) 57) 5pp9911nn

    pp66 /(//.1/(//.17) 57) 5 /(//.1/(//.19:9:,0//,0//

    pp6 /(//).6 /(//).

    >CBp @ 0%00=9 F -0%001=

    @ /(//1)BCBp @ 0%00=9 H -0%001=

    @ /(///2

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    Hometown /an&Hometown /an&3sing a p%Chart to monitor a process3sing a p%Chart to monitor a process

    +ample 6,2

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    #pplication 6,0

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    #pplication 6,0

    ( ) 025.0

    14420

    72===

    tubesofnumberTotal

    tubesleakyofnumberTotalp

    ( ) ( )01301.0144

    025.01025.01

    =

    =

    = n

    ppp

    ( ) 06403.001301.03025.0 =+=+= pp zpUCL

    ( ) 01403.001301.03025.0 === pp zpLCL

    0=pLCL

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    c!chart+ chart used 'or controlling the num)er o' de'ects whenmore than one de'ect can )e !resent in a ser"ice or !roduct%

    The underlying sam!ling distri)ution 'or a cchart is the Poisson

    distri)ution% The mean o' the distri)ution is cc

    The standard de"iation is cc

    use'ul tactic is to use the normal a!!roximation to the Poissonso that the central line o' the chart is ccand the control limits are

    >CBc@ cFz c and BCBc@ cJz c

    c%Charts

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    Woodland Paper Company+ample 6,5

    An the Goodland Pa!er Com!any(s 'inal ste! in their !a!er

    !roduction !rocess, the !a!er !asses through a machine that

    measures "arious !roduct &uality characteristics% Ghen the

    !a!er !roduction !rocess is in control, it a"erages 20 de'ects

    !er roll%

    a 6et u! a control chart 'or the num)er o' de'ects !er roll% >se two

    sigma control limits%

    c "c " 20

    z " #

    >CBc@ cFz c " 20 F 2 20 @ 28%9=

    BCBc@ cJz c " 20 2 20 @ 11%0

    ) 5i"e rolls had the 'ollowing num)er o' de'ects+ 1, 21, 17, 22, and 2=,

    res!ecti"ely% The sixth roll, using !ul! 'rom a di''erent su!!lier, had #de'ects% As the !a!er !roduction !rocess in controlI

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    Sol"er % c%Charts

    6am!le Kum)er

    Kum)ero'?e'ects

    Woodland Paper Company3sing a c%Chart to monitor a process3sing a c%Chart to monitor a process

    +ample 6,5

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    #pplication 6,2

    412

    290561464056=

    +++++++++++=c 24 ==c

    ( ) 8224 =+=+= cc zcUCL ( ) 0224 === cc zcLCL

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    Process Capa'ility

    Process capa$ilityis the a)ility o' the

    !rocess to meet the design s!eci'ications

    'or a ser"ice or !roduct%

    +ominal valueis a target 'or design

    s!eci'ications%

    Toleranceis an allowance a)o"e or )elow

    the nominal "alue%

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    2020 2#2# 00 /inutes/inutes

    >!!er>!!er

    s!eci'ications!eci'ication

    BowerBower

    s!eci'ications!eci'ication

    KominalKominal

    "alue"alue

    Process Capa'ility

    Process is capa$le

    Process distri)utionProcess distri)ution

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    Process is not capa$leProcess is not capa$le

    2020 2#2# 00 /inutes/inutes

    >!!er>!!er

    s!eci'ications!eci'ication

    BowerBower

    s!eci'ications!eci'ication

    KominalKominal

    "alue"alue

    Process distri)utionProcess distri)ution

    Process Capa'ility

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    &ower&ower

    specificationspecification

    4ean4ean

    ;pper;pper

    specificationspecification

    +ominal value+ominal value

    ix sigmaix sigma

    >our sigma>our sigma

    Two sigmaTwo sigma

    ffects of (educing

    )aria'ility on Process Capa'ility

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    Cpk6 4inimum of;pper specification 5x

    -

    x5 &ower specification

    -

    ?= =

    Process Capa$ility Index? Cp&,is an index that measures the

    !otential 'or a !rocess to generate de'ecti"e out!uts relati"e to

    either u!!er or lower s!eci'ications%

    Process Capa'ility !nde+ Cp&

    Ge ta$e the minimum o' the two ratios )ecause it gi"es theworstcase situation%

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    Process capa$ility ratio? Cp, is the tolerance width

    di"ided )y standard de"iations -!rocess "aria)ility%

    Process Capa'ility (atio Cp

    CCpp66;pper specification ! &ower specification;pper specification ! &ower specification

    ''

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    3sing Continuous !mpro"ement

    to $etermine Process Capa'ility

    tep )@Collect data on the !rocess out!ut: calculate

    mean and standard de"iation o' the distri)ution%

    tep ,@>se data 'rom the !rocess distri)ution to

    com!ute !rocess control charts%

    tep -@Ta$e a series o' random sam!les 'rom the

    !rocess and !lot results on the control charts%

    tep .@Calculate the !rocess ca!a)ility index, C!$, and

    the !rocess ca!a)ility ratio, C!, i' necessary% A' results

    are acce!ta)le, document any changes made to the!rocess and continue to monitor out!ut% A' the results

    are unacce!ta)le, 'urther ex!lore assigna)le causes%

    !ntensi"e Care *a'

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    !ntensi"e Care *a'+ample 6,7

    >!!er s!eci'ication @ 0 minutes>!!er s!eci'ication @ 0 minutesBower s!eci'ication @ 20 minutesBower s!eci'ication @ 20 minutes

    "erage ser"ice @ 2%2 minutes"erage ser"ice @ 2%2 minutes

    @ 1%# minutes@ 1%# minutes

    The intensi"e care unit la) !rocess has an a"erage turnaround

    time o' 2%2 minutes and a standard de"iation o' 1%# minutes%

    The nominal "alue 'or this ser"ice is 2# minutes with an u!!er

    s!eci'ication limit o' 0 minutes and a lower s!eci'ication limit

    o' 20 minutes%

    The administrator o' the la) wants to ha"e 'oursigma

    !er'ormance 'or her la)% As the la) !rocess ca!a)le o' this le"el

    o' !er'ormanceI

    !ntensi"e Care *a'

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    Cpk6 4inimum of;pper specification 5x

    -

    x5 &ower specification

    -?

    = =

    >!!er s!eci'ication @ 0 minutes

    Bower s!eci'ication @ 20 minutes

    "erage ser"ice @ ,'(,minutes

    @ )(-0minutes

    !ntensi"e Care *a'#ssessing Process Capa'ility

    CCpkpk66 4inimum of4inimum of,'(,,'(,5 ,/(/5 ,/(/

    -7-7)(-0)(-099 ??

    -/(/ 5-/(/ 5 ,'(,,'(,

    -7-7)(-0)(-099

    CCpkpk66 4inimum of )(0-? /(1.4inimum of )(0-? /(1. 6 /(1.6 /(1.Process

    Capa$ility

    Index

    +ample 6,7

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    Cp&66;pper specification ! &ower specification

    '

    Cpp66

    -/ ! ,/

    '7)(-09

    6 )(,- Process Capa$ilityatio

    !!er s!eci'ication @ 0%0 minutes Bower s!eci'ication @ 20%0 minutes

    "erage ser"ice @ 2%1 minutes

    @ 1%2 minutes Cpk

    " )(/3 CCpp

    " )(-1

    !ntensi"e Care *a'#ssessing Process Capa'ility

    $oes not meet 5

    8-,22 Cpp9 target

    +ample 6,7

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    #pplication 6,5

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    #pplication 6,5

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    Quality ngineering

    Quality engineeringis an a!!roachoriginated )y *enichi Taguchi that in"ol"escom)ining engineering and statistical methods

    to reduce costs and im!ro"e &uality )yo!timizing !roduct design and manu'acturing!rocesses%

    Quality loss functionis the rationale that aser"ice or !roduct that )arely con'orms to the

    s!eci'ications is more li$e a de'ecti"e ser"iceor !roduct than a !er'ect one%.uality loss 'unction is o!timum -zero when the

    !roduct(s &uality measure is exactly on the targetmeasure%

    T hi:

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    Taguchi:sQuality *oss .unction

    &oss

    7dollars9

    &oss

    7dollars9

    &ower&ower +ominal+ominal ;pper;pper

    specificationspecification valuevalue specificationspecification

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    Si+ Sigma

    ix igmais a com!rehensi"e and 'lexi)le system'or achie"ing, sustaining, and maximizing )usinesssuccess )y minimizing de'ects and "aria)ility in!rocesses%

    At relies hea"ily on the !rinci!les and tools o' T./%

    At is dri"en )y a close understanding o' customerneeds: the disci!lined use o' 'acts, data, and

    statistical analysis: and diligent attention tomanaging, im!ro"ing, and rein"enting )usiness!rocesses%

    Si Sigma

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    Si+ Sigma!mpro"ement Model

    )( Define?etermine the current !rocesscharacteristics critical to customersatis'action and identi'y any ga!s%

    ,( 4easure.uanti'y the wor$ the !rocessdoes that a''ects the ga!%

    -( Analy%e>se data on measures to !er'orm!rocess analysis%

    .( Improve/odi'y or redesign existingmethods to meet the new !er'ormanceo)ecti"es%

    0( Control/onitor the !rocess to ma$e surehigh !er'ormance le"els are maintained%

    Si+ Sigma

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    Si+ Sigma!mplementation

    Top Down Commitment'rom cor!orateleaders%

    4easurement ystems to Trac" Progress

    Tough Boal ettingthrough )enchmar$ing)estinclass com!anies%

    Education+ Em!loyees must )e trained inthe Dwhys and Dhowtos o' &uality%

    Communication+ 6uccesses are asim!ortant to understanding as 'ailures%

    Customer Priorities+ Ke"er lose sight o'the customer(s !riorities%

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    Si+ Sigma ducation

    Breen

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    !nternational Quality!nternational Quality$ocumentation Standards$ocumentation Standards

    !SO!SO

    ;

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    1% Category 1 L Beadershi! 120 !oints2% Category 2 L6trategic Planning 8# !oints

    % Category LCustomer and /ar$et 5ocus 8# !oints

    =% Category = L/easurement, nalysis, and

    Mnowledge /anagement 90 !oints

    #% Category # L3uman esource 5ocus 8# !oints

    % Category LProcess /anagement 8# !oints

    Malcolm /aldrige =ationalQuality #ward

    Kamed a'ter the late secretary o' commerce, a strong

    !ro!onent o' enhancing &uality as a means o' reducing the

    trade de'icit% The award !romotes, recognizes, and !u)licizes

    &uality strategies and achie"ements%