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    Practical Application of Finite ElementAnalysis to the Design of Post-Tensioned and

    Reinforced Concrete Floors

    Jonathan Hirsch, P.E.

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    Computer Assisted Design of

    Concrete Floors

    Types of programs available

    Advantages of each

    Why specialized finite element software is

    necessary for PT design

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    Computer Assisted Design of

    Concrete Floors

    The design process using 3-D finite

    element analysis

    Project examples

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    Types of Programs Available

    2-D strip method

    3-D finite element method

    Linear elastic

    Non-linear

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    2-D Strip Method

    Structure analyzed with one model per

    beam, one-way slab, or two-way slab bay

    Equivalent frame method used for two-way slabs

    Easy to understand behavior

    Good for highly repetitive structures

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    Flat Plate Example

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    Transverse direction

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    Longitudinal direction

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    3-D finite element method

    Visual modeling / input

    Accuracy

    continuity effects (elastic reactions)

    load path

    complicated loads (including lateral)

    restraint effects

    torsion

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    3-D finite element method

    Graphical presentation of results

    Less cumbersomework with one model

    instead of numerous

    Easier to incorporate changes Loadings

    Concrete geometry

    Construction Issues Low Concrete Strength

    Broken Strands

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    Las Olas River

    Condominiums

    43 Story

    Fort Lauderdale, FL

    Suncoast Post-

    Tension

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    Visual modeling / input

    Speed

    CAD like interface

    Reduce chances for input error

    Automatic mesh generation

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    River City Apartments, Brisbane

    1650 mm Transfer Slab

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    River City ApartmentsTendons

    Robert Bird and Partners

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    Accuracy of 3-D FE Analysis

    Continuity Effects

    Load Path

    Complicated Loads

    Generally leads to more optimal

    design

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    Accuracy of 3-D FE Analysis

    Restraining Effects

    Torsion

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    Continuity Effects

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    Continuity Effects

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    Beam and Slab:

    Relatively straightforward load path

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    Beam and Slab:

    More difficult loadpath

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    Prestress tendon profile variations

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    Bending moments

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    Loads ..Self weight is automatically calculated

    Superimposed loadings easily input

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    Straightforward

    line load

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    Complicated

    point and

    line loads

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    Restraining Effects

    Normally ignored by 2-D programs

    Can be calculated and accounted for by 3-Dfinite element programs

    Important for serviceability of structure

    Important for strength of structure (hyperstaticeffects)

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    Torsion

    Normally ignored by 2-D programs(potentially creating a conservativedesign)

    Can exist in 3-D finite element model and

    therefore should be designed for

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    Torsion

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    Torsion

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    Graphical Presentation of Results

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    Graphical Presentation of Results

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    Finite Element Basics

    Using shell elements to model concrete floors

    In plane forces

    Out of plane forces

    Related in irregular slabs (change of centroid)

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    In Plane Forces

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    Out of Plane Forces

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    Plate Considerations

    Resolution of Txy

    Integrated forces in equilibrium with nodal loads

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    Interaction of In Plane/Out of Plane

    Fx = Fx

    Vxy = Vxy

    Vxz = Vxz

    My = My - Fx d

    Mxy = Mxy - Vxy d

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    Using Shell Elements to Model

    Beams

    Deep beam behavior

    Torsion stiffness of beams using shell elements

    Transfer of moment through large step

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    Deep Beam Behavior

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    Deep Beam Behavior

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    Torsion Stresses

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    Moment Transfer Through Step Beam

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    Orthotropic Element Properties

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    Hyperstatic (Secondary) effects ..

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    Hyperstatic effects

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    Hyperstatic effects ..

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    Hyperstatic effects ..

    Complete Secondary (Hyperstatic) Effects

    Allan Bommer

    PTI Journal - January 2004

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    Post-Tensioning Loadings

    Balance Loading

    Hyperstatic Loading

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    The 3-D Finite Element Design Process

    Model the structure

    Apply the loads

    Lay out the tendons (if PT) Draw design strips (define cross-sections)

    Perform the design

    Process results

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    Model the Structure

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    Model the Structure

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    Model the Structure

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    Apply the Loads (Dead Loads)

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    Apply the Loads (Live Loads)

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    Lay Out Tendons (Banded)

    O T d (Di ib d)

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    Lay Out Tendons (Distributed)

    L O t T d

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    Lay Out Tendons

    D fl i Wi h I i i l T d

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    Deflection With Initial Tendon Layout

    D th D i St i

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    Draw the Design Strips

    D th D i St i

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    Draw the Design Strips

    D th D i St i

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    Draw the Design Strips

    D th D i St i

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    Draw the Design Strips

    D th D i St i

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    Draw the Design Strips

    D th D i St i

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    Draw the Design Strips

    P f th D i

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    Perform the Design

    Perform the Design

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    Perform the Design

    Perform the Design

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    Perform the Design

    Perform the Design

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    Perform the Design

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    Process Results

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    Process Results

    S i l C id ti

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    Special Considerations

    Lateral Analysis / Design

    Punching Shear Analysis / Design

    Restraining Effects

    Pour Strips, etc.

    Mat Foundations

    P hi Sh

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    Punching Shear

    Punching Shear

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    Punching Shear

    Punching Shear ..

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    SR=1.25

    Punching Shear ..

    stress ratio exceeds unity

    Punching Shear ..

    ith t t ti t ti

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    without penetrations, stress ratio

    < 1

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    Mats

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    Mats

    48 Mat: DL + LL + WL

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    Bearing pressure

    Max = 2560 psf

    Min = 690 psf

    24 Mat: DL + LL + WL

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    Bearing pressure

    Max = 3450 psf

    Min = 0 psf

    (10 iterations)

    24 Mat: DL + LL + WL

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    Bearing pressure

    Max = 3450 psf

    Min = 0 psf

    (10 iterations)

    Bridgewater Place Leeds

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    Bridgewater Place, LeedsMixed Use:

    Office / Residential

    Connell Mott McDonald

    Matthew Consultants

    Minneapolis Institute of Arts

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    Minneapolis Institute of Arts

    .Soffit view

    Top view

    Sheraton Keauhou Bay Resort

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    Sheraton Keauhou Bay Resort

    Keauhou Kona, Hawaii

    Structural Systems

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    Structural Systems

    (UK) Ltd

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    Westbridge Wharf

    Leicester

    Strongforce / Laing ORourke

    Westbridge Wharf

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    3 residential buildings

    9 levels each

    St. Lucia Luxury

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    Condominiums

    Destin, Florida

    Suncoast Post-Tension

    St. Lucia Luxury

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    Condominiums

    Destin, Florida

    Suncoast Post-Tension

    Royal Palm Plaza

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    Boca Raton, FL

    Tendon Systems,Inc.

    Royal Palm Plaza

    Boca Raton, FL

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    Boca Raton, FL

    Tendon Systems,Inc.

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    Opus

    Architects and Engineers

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    Jonathan Hirsch, [email protected]