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    Finite Element Anal sis of Elastic Settlementof Spreadfootings Founded in Soil

    JaeH.Chung,Ph.D.

    r ge o ware ns u eUniversityofFlorida,Gainesville,FL,USA

    UNIVERSITY OF

    FLORIDA EngineeringCivil & Coastal

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    ContentContent

    1. Background

    2. FBMultiPierFEAmodeldevelopment

    3. TheoreticalbasisofFBMultiPierFEAmodel

    3.1Computationofsoilresistance (Newmarks solutionofBoussinesqs equation)

    3.2Constitutiverelationship

    3.3Homogenezation ofheterogeity

    3.4Soilstiffness

    3.5Averagingmethods

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    Strengthvs.Serviceability(1/3)Strengthvs.Serviceability(1/3)

    Foundationsshouldbeproportionedtowithstandall

    anticipatedloadssafelyincludingthepermanentloadsofthe

    s ruc urean rans en oa s.

    Mostdesigncodesspecifythetypesofloadsandloadcombinationstobeconsideredinfoundationdesi n e. .

    AASHTO.

    Theseload

    combinations

    can

    be

    used

    to

    identify

    the

    limit

    s a es or e oun a on ypes e ngcons ere . m s a e

    isreachedwhenthestructurenolongerfulfillsitsperformance

    requirements.

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    Strengthvs.Serviceability(2/3)Strengthvs.Serviceability(2/3)

    Anultimatelimitstate(ULS)correspondstothemaximum

    loadcarryingcapacity (eitherstructuralorgeotechnical

    a ure o e oun a on. eu ma es a e sa soca e e

    strengthlimit

    state.

    bearingcapacityofsoilexceeded,

    excessivelossofcontact,i.e.,eccentricity,

    slidingatthebaseoffooting,

    lossof

    overall

    stability,

    i.e.,,

    global

    stability,

    or

    exceedanceofstructuralcapacity 1997UBCorACI318

    Aserviceabilitylimitstate(SLS)correspondstolossof

    excessivedifferentialortotalfoundationsettlements,

    excessivelateraldisplacements,or

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    .

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    Strengthvs.Serviceability(3/3)Strengthvs.Serviceability(3/3)

    Allrelevantlimitstatesmustbeconsideredinfoundation

    designtoensureanadequatedegreeofsafetyand

    serv cea y. oun a on es gn nprac ce sgeare

    towardsaddressing

    the

    ULS

    and

    the

    SLS.

    Existin desi nmethodolo includes:

    theAllowableStressDesign(ASD)

    theUltimateStrengthDesign(USD)

    theLoadandResistanceFactorDesi n LRFD

    FocusismadeonASDforgeotechnicaldesign.

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    Designconceptandprocedure(1/4)

    Thegeotechnicaldesignofaspreadfootingisatwopart

    process.

    . st matet ea owa eso ear ngcapac tytoensuresta tyo t e

    foundationand

    determine

    if

    the

    proposed

    structural

    loads

    can

    be

    supportedonareasonablysizedfoundation.

    . re ctanamounto sett ement uetot eactua structura oa san

    thetimeofoccurrenceestimated.Experiencehasshownthat

    settlementis

    usually

    the

    controlling

    factor

    in

    design.

    s sno surpr s ngs nces ruc ura cons era onsusua y m o era e

    settlementstovaluesthatcanbeachievedonlyoncompetentsoilsnot

    pronetoabearingcapacityfailure.

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    Geotechnicaldesignconceptandprocedure(1/2)

    Theallowablebearingcapacityofaspreadfootingisthelesserof

    Theappliedstressthatresultsinashearfailuredividedbyasuitablefactorof

    safety(FS);thisisacriterionbasedonULS;or

    eapp e stresst atresu ts naspec e amounto sett ement;t s sa

    criterionbased

    on

    SLS.

    FactorofSafety(FS)=MeanvalueofResistance(MaterialStrength)/DesignLoad

    FSranges from2.5to3

    Theconceptofdecreasingallowablebearingcapacitywithincreasingfootingwidth

    forthe

    settlement

    controlled

    cases

    is

    an

    important

    concept

    to

    understand.

    Asthefootingwidthincreases,thestressincreasefeltbythesoilmaydecrease

    buttheeffectoftheappliedstresswillextendmoredeeplybelowthefootingbase.

    Settlementsmayincreaseasthewidthincreasesdependingonthetypeofsoils

    .

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    Geotechnicaldesignconceptandprocedure(2/2)

    Insuchcases,theonlywaytolimitthesettlementstoacertaindesiredvalueisby

    reducingtheappliedstress;theallowablebearingcapacityisthevalueofthe

    appliedstressatthefootingbasethatwillresultinagivensettlement.

    tothe

    footing

    which

    in

    turn

    means

    that

    the

    allowable

    bearing

    capacity

    is

    correspondinglyreduced.Inallowablebearingcapacityestimation,atotalsafety

    factorof2.5~3.0ismostlyused.

    UNIVERSITY OF

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    Allowable

    bearing

    capacity

    (shear

    failure

    vs.

    settlement

    )(source:GeotechnicalEngineering:ShallowFoundationsby Zhou,Y.,FHWANHI06089

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    Structuraldesignconceptandprocedure

    Foundationdesignprocedurestypicallyprovidesoilbearing

    pressuresonanallowablestressdesign(ASD)basiswhile

    se sm c orces n e ,an nmos concre e es gn

    underACI

    318,

    are

    on

    an

    ultimate

    strength

    design

    (USD)

    basis.

    Thedesi nermakesatransitionfromtheASD rocedureto

    determineasizeofthefootingtotheUSDproceduresto

    design

    the

    footing.

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    ExampleofacombinedfootingExampleofacombinedfooting

    They are used primarily when the column spacing is nonuniform (Bowles, 1996) or

    when isolated spreadfootings become so closely spaced that a combination footing is

    simpler to form and construct.

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    Spillthrough

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    Theoryvs.Reality(1/2)Theoryvs.Reality(1/2)

    There arevarioustheoriestopredict(1)shearfailureand(2)loaddeformationbehaviorofsoil. Why:semiempiricalnatureanduncertainty

    Generalshearfailure

    Elasticsettlementanal sismethods:

    Variationoffrictionalshearstrengthfactor Localshearfailure

    UNIVERSITY OF

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    Newmark,Griffiths,Janbu etal.,Mayne andPoulos

    Schmertmann,Meyerhof,

    Burland and

    Burbidge

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    NecessityofanumericalanalysistoolNecessityofanumericalanalysistool

    Forpracticalapplicationindesignpractice,areliablestandardized

    procedurehastobeacombinationofthesetwomethods.

    predicting

    settlements

    for

    practical

    design

    where

    a

    computationally

    efficientnumericalproceduretoestimaterepresentativesoilproperties

    basedoninsitutestsanswerstotheallim ortant uestionofselectin a

    soilstiffness(modulus)foruseintheseapproximatedresults.

    Goal:simulatethesoilstructureinteractioninthefieldconditionswherea

    proposedmodel

    would

    allow

    the

    engineer

    to

    easily

    calibrate

    and

    modify

    themodelingparametersbycapturingthesoilnonlinearitywithina

    reasonablemarginofconservativeerrors.

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    Winklermodel

    Overviewofmodelcomponents Eulerbeamtheory

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    Schematicdiagramofprimarymodelcomponents ApplicationofEulerBeamTheory

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    LinearFiniteElementAnalysisLinearFiniteElementAnalysisofWinklerproblemofWinklerproblem

    Discreteelementapproach

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    Conceptofdiscretization

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    CoefficientofCoefficientofsubgradesubgrade reactionreaction

    If a flexible foundation is to be analyzed, then it is recommended that Subgrade

    Modulus, i.e., the coefficient of subgrade reaction, be selected in consideration of

    geometry (B or L) and embedment depth (Terzaghi 1955 and Vesic 1961,

    respec ve y . s s ecause e va ue o su gra e mo u us s no cons an or a

    given soil but depends onlength, width, andembedment depthof the foundationunder consideration.

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    FEAmodelofFEAmodelofacombinedfootingacombinedfooting

    A combined footing that supports a threecolumn faade is subjected to service loads.

    Dimensions of the column is 1 m x 1m. The bearing soil is a 10 m thick mediumdense

    sand. Compute an immediate settlement due to service loads only.

    LinearFEAmodelofWinklerproblem

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    Aschematicsketchofacombinedfooting

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    FBFBMultiPierNonlinearFiniteElementAnalysisMultiPierNonlinearFiniteElementAnalysis

    Shallowfoundationsystemismodeledusingfiniteshellelements

    andsoilsprings.

    AschematicsketchofFEAmodelofspreadfooting Springstiffness

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    FBFBMultiPierNonlinearFEAvs.linear(Winkler)FEAMultiPierNonlinearFEAvs.linear(Winkler)FEA

    Soilnonlinearbehaviorsignificantlyaffectstheloaddisplacementbehaviorof

    thestripfooting.Qu isabout38150kN forafrictionangleof30deg.

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    Variationofelasticsettlementprediction

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    FBFBMultiPierNonlinearFEAvs.LinearFEAMultiPierNonlinearFEAvs.LinearFEA

    Whatifafactorofsafetyof3isusedindesign,i.e.,amaximumserviceloadis

    limitedtoQu/3=12716kN. Thatsaboutatotalappliedload.Butsettlement

    isstilltooexcessive(linearanalysispredictsabout12insettlementwhereas

    non inearFEApre icts18in.sett ementat1 3o Qu an notaccepta e.

    UNIVERSITY OF

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    of

    safety

    factor

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    FBFBMultiPierNonlinearFEAvs.linearFEAMultiPierNonlinearFEAvs.linearFEA

    Evenwithafactorofsafetyof3,thepredictedsettlementistooexcessive.

    Ifthesettlementislimitedto2in.,anallowableloadis2086kN (459kips).

    .

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    of

    serviceability

    limit

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    InterpretationofthenumericalresultsInterpretationofthenumericalresults

    Limitationoflinearelasticanalysis

    Stiffnessofsoilisconstantandindependentofappliedloads

    Thefootingbehavesalmostlikearigidbody(relativelyspeaking)

    Deflectionof

    the

    footing

    is

    predicted

    to

    be

    0.33

    m

    (13

    in.)

    Thecurrentfootingdesign(size)isinadequateforserviceability

    Consideringanexcessivedeformation,reliabilityoftheresultsisinquestion

    Soilcouldbeinnearfailurestages;whatwouldbetheultimatebearingcapacity

    ofthe

    footing?

    Membranestiffnessoffootingmaybeacontributingfactortoflexureand,thus,

    deflection.

    FBMultiPier

    solution

    captures

    nonlinear

    soil

    structure

    interactionphenomena.

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    ParametricstudyParametricstudy(weak(weaksoil)soil)

    Loosesandwithk=1000kN/m^3and

    Internalfrictionangle=30deg.

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    Deformationofastripfootingfoundedonsoftsoil

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    Parametricstudy(stiffsoil)Parametricstudy(stiffsoil)

    Densesandwithk=12000kN/m^3and

    Internalfrictionangle=38deg.

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    Deformationofastripfootingfoundedonstiffsoil

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    Parametricstudy(stiffsoil)Parametricstudy(stiffsoil)

    FBFBMultiPiernonlinearFEAresultsMultiPiernonlinearFEAresults

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    2.FB2.FBMultiPierFEAmodeldevelopmentMultiPierFEAmodeldevelopment

    FBMultiPieris

    a

    3

    D

    nonlinear

    FEA

    software

    program

    for

    use

    in

    bridge

    pier

    application.

    Withaprovenrecordofthevalidity,FBMultiPieriswidelyusedinanalysisofbridge

    subfoundationsbothinU.S.andworldwide.AstepbystepprocedureofFBMultiPier

    shallow foundation model develo ment is rovided in the followin .

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    prea oo ng

    (fromFHWANHI06089,Dec./2006)

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    ExampleofFBExampleofFBMultiPierFEAmodeldevelopmentMultiPierFEAmodeldevelopment

    A single, rigid square foundation (118 in X 118 in) is to be

    constructed to support a column load. Assume that the

    suppor ng so s a me um ense san w ose ang e o n erna

    friction, total unit weight, and subgrade modulus are equal to32 degrees,109 pcf, and 150 pci, respectively.

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    Step1:SelectaproblemtypeStep1:Selectaproblemtype

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    Step2:SelectglobalparametersStep2:Selectglobalparameters

    Go to Analysis page and specify a maximum number of iteration and the tolerance

    for a degree of accuracy of numerical solution. User must be familiar with the

    numerical solution procedure of FBMultiPier in nonlinear analysis and choose an

    appropriate tolerance for problem of interest.

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    Step3:DiscretizationoffootingStep3:Discretizationoffooting

    Change a pilecap grid spacing in Pile Edit and locate a pile at the center of the pile

    cap. NOTE: At least one pile must be assigned. In Step 8, it will be explained how to

    make the axial resistance of this pseudo pile negligible and thus, its contribution to

    the bearing capacity of the foundation can be minimal.

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    Step3:DiscretizationoffootingStep3:Discretizationoffooting

    Change a pilecap grid spacing in Pile Edit and locate a pile at the center of the pile

    cap. NOTE: At least one pile must be assigned. In Step 8, it will be explained how to

    make the axial resistance of this pseudo pile negligible and thus, its contribution to

    the bearing capacity of the foundation can be minimal.

    GridspacingtableMeshgeneration

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    Step4:SpecifyafootingelevationStep4:Specifyafootingelevation

    Change the cap (footing) elevation accordingly to the ground surface. NOTE: The pile

    cap is modeled using finite thin shell elements. The centerline elevation of the cap

    (the shell elements) must be properly located to include the half of the cap

    thickness. The length of a pseudo pile have to be at least equal to the pile cap

    thickness: by default, the program expects to have at least one pile embedded in thesoil.

    Footingelevation

    Footin dimensions

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    Step5:ChooseBearingResistanceoption

    tep

    :

    pec ymater a

    propert es

    o

    oot ng

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    BearingResistanceoptionBearingResistanceoption

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    Step7:SpecifysoilmaterialpropertiesStep7:Specifysoilmaterialproperties

    Selectalateralpy modelofmediumdensesandofinterest.

    Thebearingstiffnessinthesoilcapinteractioniscontrolledbythelateralpy modelof

    theFBMultiPierprogram;internalfrictionangleandsubgrade modulusarethekey

    parametersinordertocomputethebearingstiffnessofcohesionlesssoilwhereas

    undrainedshear

    strength

    (=

    cohesion)

    is

    used

    as

    to

    compute

    the

    bearing

    stiffness

    for

    cohesivesoil.

    Soilpage

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    Soilproperties

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    Step8:Step8:ModifytheaxialsoilmodelsModifytheaxialsoilmodels

    Apile

    length

    of

    5

    ft

    is

    chosen

    in

    the

    model.

    Setvaluesforultimateskinfrictionofthesoilaxialmodel(tz curve)andaxialbearing

    failureloadofthesoiltipmodel(qz curve)equaltoasmallmagnitude,e.g.,0.001psf

    . . , .

    minimum,onepilemustbeincludedinthemodel.

    Tipproperties(Qzcurve)

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    Axialproperties(Tzcurve)

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    Step9:Step9:ValidationoftheresultsValidationoftheresults

    Forthis

    particular

    example,

    FB

    MultiPier

    solution

    process

    can

    converge

    with

    a

    tolerance

    of0.01kipofwhichthefoundationissubjectedtoanaxialloadof200kipsandresulting

    displacementis0.1076in.Withanappliedloadgreaterthan1000kips,convergence

    .

    foundationiscomputedas0.0720ksi,whichisequivalenttoanappliedloadof1002.5

    kipsto

    a

    square

    shallow

    foundation

    with

    a

    size

    of

    118

    in

    X

    118

    in.

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    Step9:Step9:ValidationoftheresultsValidationoftheresults

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    Step10:Step10:InterpretationofthedataInterpretationofthedata

    Thedata

    from

    all

    shell

    elements

    consist

    of

    shear

    and

    moment.

    It

    is

    important

    to

    note

    thatthemomentsandshearresultsareperunitlengthofplate.Forexample,unitof

    momentiskNmperm(orkipinperininUScustomaryunit)andunitofsheariskN per

    .

    Moment(My)contour

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    FBMultiPier3Dresultswindow

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    3.TheoreticalbasisofFB3.TheoreticalbasisofFBMultiPierFEAmodelMultiPierFEAmodel

    TheoryandImplementationofnonlinearsoilstructureinteraction3.1Computationofsoilresistance:Newmarks solutionofBoussinesqs equation

    .

    3.3Homogenezation ofheterogeity:Averagingmethods

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    stressinelasticmedium

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    3.1Computationofsoilresistance(1/3)3.1Computationofsoilresistance(1/3)

    Newmarks loadcharacterization:

    stressunderarectangularareaof

    un ormcon ac pressure y

    Boussinesq (1885)

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    //

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    3.1Computationofsoilresistance(2/3)3.1Computationofsoilresistance(2/3)

    Stresssuperpositionmethodisappliedtoanalyticalsolution

    ofBoussinesqs equationbyNewman(1935)

    Superpositiontechnique Variationoftheinfluencefactors

    beneaththecorner(red)andthecenter(blue)

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    f l ( / )f l ( / )

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    3.1Computationofsoilresistance(3/3)3.1Computationofsoilresistance(3/3)

    Variationofinducedverticalcompressivestresses

    beneatharectangularshallowfoundation

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    Threedimensionalviewofvariationofstressinelasticmedium

    3 2 C i i l i hi h b li d l3 2 C i i l i hi h b li d l

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    3.2Constitutiverelationship:hyperbolicmodel3.2Constitutiverelationship:hyperbolicmodel

    Kondners originalmodel(1963)

    Hyperbolic

    stressstrain

    relationship

    DuncanandChangmodel(1970)

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    3 2 C tit ti l ti hi3 2 C tit ti l ti hi

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    3.2Constitutiverelationship3.2Constitutiverelationship

    DuncanandChang(1970)modelisconceptually simpleand

    computationallyrobust

    etwoparameterso t snon nearstressstra nre at ons pcan e

    directly

    obtained

    from

    drained

    triaxial compression

    test

    of

    both

    cohesive

    andcohesionlesssoilwhereasthemodelparametersarealsoabundantly

    Limitation

    Numericalinstabilitymayoccurwhenstressapproachesshearfailure

    Novo umec ange uetos earstressisconsi ere ,i.e.s ear i atancy

    Inputparametersmustbeselectedappropriatelyforsoilconditions;whatif

    Nonhomogeneoussoilconditionexists

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    3 33 3 H tiH ti f h t itf h t it

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    3.33.3HomogenezationHomogenezation ofheterogeneityofheterogeneity

    Averagingtechniquesoftheelastic modulusofthesoilisevaluatedoveradepthoftheshallowfoundation

    Bowlesweightedaveraging

    method(shown

    in

    the

    right)

    E uivalentthicknessmethod

    (predictsverycomparable

    resultstoTexasA&Mloadtest)

    (greatforstraininfluence

    method;compatibleforstrain

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    SchematicsketchofsoillayersandtheSchematicsketchofsoillayersandthe

    influencedepth(influencedepth(H)H)

    OnOn going efforts at BSIgoing efforts at BSI

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    OnOngoingeffortsatBSIgoingeffortsatBSI

    Goal

    ,

    engineers

    Objectives

    c emertmann sc emertmann s n uence nemet o s e ng mp emente nn uence nemet o s e ng mp emente n u t eru t er

    expectedreleasedate:expectedreleasedate:May/2012May/2012

    Makebothstressandstraininfluencemethodsavailableforengineersto

    Provideengineerswithawelldocumentedvalidationusingrelevantinsituand

    loadtestresults,i.e.,adegreeofthevalidity ofthenumericalmodel

    Refinethetoolbasedonfeedbackfromtheen ineers continualefforts.

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