UNBONDED POST-TENSIONED HYBRID COUPLED WALLS Yahya C. KURAMA University of Notre Dame Notre Dame, Indiana Qiang SHEN, Michael MAY (graduate students) Cooperative.

Slides:



Advertisements
Similar presentations
Design of Seismic-Resistant Steel Building Structures
Advertisements

Self-Centering Steel Frame Systems
1 LESSLOSS Sub Project 7 Techniques and Methods for Vulnerability Reduction Barcelona 18 th May 07 – Lisbon 24 th May 07 LESSLOSS Dissemination Meeting.
1 Dynamic/Seismic analysis of RC Element including shear effect.
PRECAST CONCRETE COUPLED WALL SYSTEMS
Seismic Performance Evaluation of Energy Efficient Structural Insulated Panels (SIPs) Using Hybrid Simulation and Cyclic Testing SELIM GÜNAY, POSTDOCTORAL.
2.2 STRUCTURAL ELEMENT BEAM
Mechanics Based Modeling of the Dynamic Response of Wood Frame Building By Ricardo Foschi, Frank Lam,Helmut Prion, Carlos Ventura Henry He and Felix Yao.
An-Najah National University
Development of Self-Centering Steel Plate Shear Walls (SC-SPSW)
Project #4 Energy Dissipation Capacity of a Wood-frame Shear Wall CEE Numerical Analysis.
Performance-based Evaluation of the Seismic Response of Bridges with Foundations Designed to Uplift Marios Panagiotou Assistant Professor, University of.
UNBONDED PRE- STRESSED CONNECTIONS Prof. John F. Stanton University of Washington, Seattle, Washington, USA The ROSE School, Pavia. June 2009.
EFFECT OF LARGE OPENINGS IN UNBONDED POST-TENSIONED PRECAST CONCRETE WALLS Michael Allen Yahya C. Kurama University Of Notre Dame Notre Dame, IN.
Connections and Bracing Configurations
Yahya C. Kurama University of Notre Dame Notre Dame, Indiana, U.S.A
UNBONDED POST-TENSIONED HYBRID COUPLED WALLS
Beam-Column Connections
Patricia M. Clayton University of Washington
Utilizing Steel Plate Shear Walls for Seismic Hazard Mitigation
Shake Table Testing of a Large Scale Two Span R-C Bridge Univ. of Washington *PI: Marc Eberhard Co-PI: Pedro Arduino Co-PI: Steven Kramer RA: Tyler Ranf.
Level (m-1 ) Level m h (1-c)h ch Rigid Beam x1x1 x k1k1 k2k2 knkn kHkH RC AND SRC SHEAR WALL MACRO-MODELING l Multiple Vertical Line.
Partially Post-Tensioned Precast Concrete Walls
Seismic Performance Assessment of Flat Plate Floor Systems John W. Wallace, Ph.D., P.E. Thomas Hyun-Koo Kang, Ph.D. Student Department of Civil and Environmental.
Colorado State University
Post-Tensioned Precast Concrete Coupling Beams for RC Walls
DESIGN OF LARGE OPENINGS IN UNBONDED POST-TENSIONED PRECAST CONCRETE WALLS Michael G. Allen Yahya C. Kurama University of Notre Dame Notre Dame, IN PCI.
Composite Beams and Columns
Liquefaction Analysis For a Single Piled Foundation By Dr. Lu Chihwei Moh and Associates, Inc. Date: 11/3/2003.
Ömer O. Erbay & Ahmet Çıtıpıtıoğlu 25 April 2008
FEASIBILITY STUDY OF HYBRID WOOD STEEL STRUCTURES
Fire Testing of an Earthquake Damaged R.C. Frame Presented by: U.K. Sharma/Pradeep Bhargava Under UKIERI Project being Jointly Investigated by: Indian.
Greg Deierlein, Paul Cordova, Eric Borchers, Xiang Ma, Sarah
University of Palestine
Static Pushover Analysis
Reinforced Concrete Design
Jennifer Soderstrom University of Washington
Civil and Environmental Engineering Departments
University of Palestine
1 NEESR Project Meeting 22/02/2008 Modeling of Bridge Piers with Shear-Flexural Interaction and Bridge System Response Prof. Jian Zhang Shi-Yu Xu Prof.
NEESR-SG: Controlled Rocking of Steel- Framed Buildings with Replaceable Energy Dissipating Fuses Greg Deierlein, Paul Cordova, Eric Borchers, Xiang Ma,
University of Notre Dame Notre Dame, IN
Moment Connection Requires Bolts Outside the Flanges
DESIGN OF LARGE OPENINGS IN UNBONDED POST-TENSIONED PRECAST CONCRETE WALLS Michael G. Allen Yahya C. Kurama University of Notre Dame Notre Dame, IN PCI.
Seismic of Older Concentrically Braced Frames Charles Roeder (PI) Dawn Lehman, Jeffery Berman (co-PI) Stephen Mahin (co-PI Po-Chien Hsiao.
NEESR-SG: Controlled Rocking of Steel- Framed Buildings with Replaceable Energy Dissipating Fuses Greg Deierlein, Paul Cordova, Eric Borchers, Xiang Ma,
T-Stub Connection Component Tests James A Swanson and Roberto T Leon School of Civil and Environmental Engineering Georgia Institute of Technology Atlanta,
Analyses of Bolted Joint for Bolt Preload and Shear Load
Brad Oliver – Structural Option Advisor – Professor Memari.
Greg Deierlein, Paul Cordova, Eric Borchers, Xiang Ma, Alex Pena,
Beams - structural members supporting loads at various points along the member. Transverse loadings of beams are classified as concentrated loads or distributed.
Beam Design Beams are designed to safely support the design loads.
Rapid Construction of Bridge Piers with Concrete Filled Tubes
Kenneth O’Neill Experimental Investigation of Circular Concrete Filled Steel Tube Geometry on Seismic Performance.
Elasto - plastic behavior of beam-to- column connections with fillets of steel bridge frame piers.
INTRODUCTION Due to Industrial revolution metro cities are getting very thickly populated and availability of land goes on decreasing. Due to which multistory.
QUAKE SUMMIT 2012, Boston, July 12, 2012
Review of Indian Seismic Codes
CONDOMINIUM TOWER & PARKING
An-Najah National University Faculty of Engineering
Mohammad Maher Jaradat Raghad Abdel-Salam Owaidat
Design of Beams for Flexure
Outline: Introduction: a ) General description of project b) Materials
GUIDED BY, MS. D. DARLING HELEN LYDIA M.TECH., PRESENTED BY,
1.6 Allowable Stress Allowable Load < Failure Load
Christopher R. McGann, Ph.D. Student University of Washington
Model Updating of a Nine-Story Concrete Core Wall Building
Supervisor: Dr. Mahmoud Dweikat.
Fire Resistance of Steel Structures
The Bunker Steel Structure – Structural Analysis
Presentation transcript:

UNBONDED POST-TENSIONED HYBRID COUPLED WALLS Yahya C. KURAMA University of Notre Dame Notre Dame, Indiana Qiang SHEN, Michael MAY (graduate students) Cooperative Earthquake Research Program on Composite and Hybrid Structures June 24-25, 2001 Berkeley, California

UP COUPLED WALL SUBASSEMBLAGE beam PT tendon connection region PT anchor embedded plate angle PT tendon wall region spiral cover plate concrete steel

DEFORMED SHAPE AND COUPLING FORCES contact region gap opening V coupling = P z lblb P P V coupling dbdb z lblb

BROAD OBJECTIVES Investigate feasibility and limitations Develop seismic design approach Evaluate seismic response RESEARCH ISSUES Force/deformation capacity of beam-wall connection region Yielding of the PT steel Energy dissipation Self-centering Overall/local stability RESEARCH PHASES Subassemblage behavior: analytical and experimental Multi-story coupled wall behavior: analytical

ANALYTICAL WALL MODEL (DRAIN-2DX) fiber element kinematic constraint truss element wall beam wall

MATERIAL PROPERTIES stress strain TENSION compression-only steel fiber TENSION stress strain compression-only concrete fiber TENSION stress strain compression-tension steel fiber TENSION stress strain truss element

ANGLE MODEL bolt or PT anchor T ay seat angle at tension yielding fiber 1angle modelfiber 2 axial force TENSION def. axial force TENSION deformation axial force TENSION deformation = + Kishi and Chen (1990) T ay

beam rotation=3.3% FINITE ELEMENT MODEL (ABAQUS)

BEAM STRESSES (ksi)

beam side PT anchor side CONCRETE STRESSES (ksi)

DRAIN-2DX VERSUS ABAQUS ABAQUS (rigid) ABAQUS (deformable) beam shear (kN) beam rotation (%) 0 5 d = 718 mm 1000 DRAIN-2DX (deformable) ABAQUS (deformable) b d = 577 mm b beam shear (kN) beam rotation (%) contact/beam depth DRAIN-2DX (deformable) ABAQUS (deformable) beam rotation (%) 5 DRAIN-2DX (rigid) ABAQUS (rigid) beam rotation (%) beam shear (kN)

BEAM-WALL SUBASSEMBLAGE W21x182 L8x8x1-1/8 a p = 0.65 in 2 (420 mm 2 ) l w = 10 ft l b = 10 ft (3.0 m) l w = 10 ft F f pi = 0.6 f pu

LATERAL LOAD BEHAVIOR L8x8x3/ L8x8x1-1/8 beam rotation (%) beam moment (kN.m) beam rotation (%) beam moment (kN.m) no angle beam rotation (%) beam moment (kN.m) M p M y cover plate yielding tension angle yielding decompression PT-yielding beam rotation (%) flange yld.

PARAMETRIC INVESTIGATION Beam cross-section Wall length Beam length PT steel area Initial PT stress Angle size Cover plate size DESIGN PARAMETERS RESPONSE PARAMETERS Decompression Tension angle yielding Cover plate yielding Beam flange yielding PT tendon yielding beam moment (kN.m) beam rotation (%) analytical model bilinear estimation decompression cover plate yielding tension angle yielding PT tendon yielding beam flange yielding estimation points beam moment (kN.m) beam rotation (%) decompression cover plate yielding tension angle yielding PT tendon yielding beam flange yielding a p =560mm 2 a p =420mm 2 a p =280mm 2

PROTOTYPE WALL W21x182 a p = in 2 (560 mm 2 ) f pi = 0.65 f pu 10 ft 10 ft 10 ft 107 ft (32.6 m) (3.0m 3.0m 3.0 m) PLAN VIEW 20 ft 20 ft 20 ft 20 ft 20 ft 28 ft 28 ft 28 ft

COUPLED WALL BEHAVIOR base moment (kip.ft) roof drift (%) coupled wall right wall left wall 04 roof drift (%) base moment (kip.ft) coupled wall two uncoupled walls

CYCLIC BEHAVIOR base shear (kips) roof drift (%) base shear (kips) roof drift (%) base shear (kips) roof drift (%) base shear (kips) roof drift (%) 8-story precast wall w/ UP beams 6-story precast wall w/ UP beams 6-story CIP wall w/ UP beams 6-story CIP wall w/ embedded beams

base shear, V (kips) DESIGN APPROACH roof drift,  (%) 1st beam angle yielding 1st beam flange yielding wall base concrete crushing 1st beam PT tendon yielding Design EQ Survival EQ K K(R  V des V des /R  des  sur

MAXIMUM DISPLACEMENT DEMAND (Nassar & Krawinkler, 1991)  r =  s = 1/4, 1/3, 1/2  = 0.02, 0.10 Moderate and High Seismicity Design-Level and Survival-Level Stiff Soil and Medium Soil Profiles Bilinear-Elastic (BE)Elasto-Plastic (EP)Bilinear-Elastic/ Elasto-Plastic (BP) += F FF  (F be,  be ) k be (  r F be,  be )  s k be [(1+  r )F be,  be ] (1+  s )k be  k be R=[c  1)+1] 1/c c= + T a b T a +1 T

period, T (sec) Design EQ (SAC): a=3.83, b=0.87Survival EQ (SAC): a=1.08, b=0.89 ductility demand,  period, T (sec) ductility demand,  DUCTILITY DEMAND SPECTRA period, T (sec) period, T (sec) regression BP, mean ductility demand,  EP, mean BP, mean BE, mean Survival EQ (SAC): BP versus EPSurvival EQ (SAC): BP versus BE  r =  s = 1/3,  =0.10, High Seismicity, Stiff Soil, R=1, 2, 4, 6, 8 (thin thick)

EXPERIMENTAL PROGRAM Objectives Investigate beam M-  behavior Verify analy. model Verify design tools and procedures Beam-wall connection subassemblages Ten half-scale tests (angle, beam, post-tensioning properties) W10x68 PT strand L4x8x3/4 a p = in 2 (140 mm 2 ) l w = 5 ft l b = 5 ft (1.5 m) l w = 5 ft strong floor f pi = 0.65 f pu Elevation View (half-scale) load block

EXPERIMENTAL SET-UP beam wall load block actuators

SUMMARY AND CONCLUSIONS Beam Behavior Analytical models seem to work well Gap opening governs behavior Large self-centering, limited energy dissipation Large deformations with little damage Bilinear estimation for beam behavior Experimental verification Wall Behavior Level of coupling up to percent Two-level performance based design approach ~25% larger displacements compared to embedded systems

ONGOING WORK Subassemblage tests Design/analysis of multi-story walls Dynamic analyses of multi-story walls ACKNOWLEDGMENTS National Science Foundation (Dr. S. C. Liu) University of Notre Dame CSR American Precast, Inc. Dywidag Systems International, U.S.A, Inc. Insteel Wire Products Ambassador Steel Ivy Steel & Wire Dayton/Richmond Concrete Accessories