bi directional loading). Prototype ten story



Similar documents
SEISMIC DESIGN. Various building codes consider the following categories for the analysis and design for earthquake loading:

Detailing of Reinforcment in Concrete Structures

DESIGN OF SLABS. 3) Based on support or boundary condition: Simply supported, Cantilever slab,

Design of Steel Structures Prof. S.R.Satish Kumar and Prof. A.R.Santha Kumar. Fig some of the trusses that are used in steel bridges

Draft Table of Contents. Building Code Requirements for Structural Concrete and Commentary ACI

ASSESSMENT AND PROPOSED STRUCTURAL REPAIR STRATEGIES FOR BRIDGE PIERS IN TAIWAN DAMAGED BY THE JI-JI EARTHQUAKE ABSTRACT

Reinforced Concrete Design

Stress Strain Relationships

Structural Axial, Shear and Bending Moments

ARCH 331 Structural Glossary S2014abn. Structural Glossary

Objectives. Experimentally determine the yield strength, tensile strength, and modules of elasticity and ductility of given materials.

ETABS. Integrated Building Design Software. Concrete Shear Wall Design Manual. Computers and Structures, Inc. Berkeley, California, USA

EFFECTS ON NUMBER OF CABLES FOR MODAL ANALYSIS OF CABLE-STAYED BRIDGES

Numerical modelling of shear connection between concrete slab and sheeting deck

4B The stiffness of the floor and roof diaphragms. 3. The relative flexural and shear stiffness of the shear walls and of connections.

METHOD OF STATEMENT FOR STATIC LOADING TEST

MATERIALS AND MECHANICS OF BENDING

EVALUATION OF SEISMIC RESPONSE - FACULTY OF LAND RECLAMATION AND ENVIRONMENTAL ENGINEERING -BUCHAREST

Design of reinforced concrete columns. Type of columns. Failure of reinforced concrete columns. Short column. Long column

Technical Notes 3B - Brick Masonry Section Properties May 1993

In-situ Load Testing to Evaluate New Repair Techniques

Miss S. S. Nibhorkar 1 1 M. E (Structure) Scholar,

Analysis and Repair of an Earthquake-Damaged High-rise Building in Santiago, Chile

Cover. When to Specify Intermediate Precast Concrete Shear Walls Rev 4. White Paper WP004

Chapter 5 Bridge Deck Slabs. Bridge Engineering 1

SECTION 5 ANALYSIS OF CONTINUOUS SPANS DEVELOPED BY THE PTI EDC-130 EDUCATION COMMITTEE LEAD AUTHOR: BRYAN ALLRED

Overview of Topics. Stress-Strain Behavior in Concrete. Elastic Behavior. Non-Linear Inelastic Behavior. Stress Distribution.

Seismic Design of Cast-in-Place Concrete Special Structural Walls and Coupling Beams

ABSTRACT 1. INTRODUCTION 2. DESCRIPTION OF THE SEGMENTAL BEAM

16. Beam-and-Slab Design

Force measurement. Forces VECTORIAL ISSUES ACTION ET RÉACTION ISOSTATISM

Behavior of High-Strength Concrete Rectangular Columns

New approaches in Eurocode 3 efficient global structural design

DEVELOPMENT OF A NEW TEST FOR DETERMINATION OF TENSILE STRENGTH OF CONCRETE BLOCKS

CE591 Fall 2013 Lecture 26: Moment Connections

NUMERICAL INVESTIGATION OF SEISMIC ISOLATION FOR SINGLE- TOWER CABLE STAYED BRIDGES

Requirements for the Use of PRESSS Moment-Resisting Frame Systems

Prepared For San Francisco Community College District 33 Gough Street San Francisco, California Prepared By

1.054/1.541 Mechanics and Design of Concrete Structures (3-0-9) Outline 1 Introduction / Design Criteria for Reinforced Concrete Structures

STRESS AND DEFORMATION ANALYSIS OF LINEAR ELASTIC BARS IN TENSION

The elements used in commercial codes can be classified in two basic categories:

Solid Mechanics. Stress. What you ll learn: Motivation

Hardened Concrete. Lecture No. 14

Modern Codes for Design of Concrete Concrete Structures Presentation Outline

Structural Integrity Analysis

Type of Force 1 Axial (tension / compression) Shear. 3 Bending 4 Torsion 5 Images 6 Symbol (+ -)

Chapter 3 DESIGN AND CONSTRUCTION FEATURES IMPORTANT TO SEISMIC PERFORMANCE

INTRODUCTION TO BEAMS

SLAB DESIGN. Introduction ACI318 Code provides two design procedures for slab systems:

BEHAVIOR OF WELDED T-STUBS SUBJECTED TO TENSILE LOADS

SEISMIC UPGRADE OF OAK STREET BRIDGE WITH GFRP

Introduction to Mechanical Behavior of Biological Materials

Optimising plate girder design

Shear Center in Thin-Walled Beams Lab

Introduction. Background

SEISMIC RETROFITTING OF STRUCTURES

Seismic performance evaluation of an existing school building in Turkey

Seismic Risk Prioritization of RC Public Buildings

8.2 Elastic Strain Energy

Tutorial for Assignment #2 Gantry Crane Analysis By ANSYS (Mechanical APDL) V.13.0

Investigation of Foundation Failure. Step 1 - Data Collection. Investigation Steps

Finite Element Formulation for Plates - Handout 3 -

SUPPLEMENTAL TECHNICAL SPECIFICATIONS BI-DIRECTIONAL STATIC LOAD TESTING OF DRILLED SHAFTS

SPECIFICATIONS, LOADS, AND METHODS OF DESIGN

THE EFFECT OF STIRRUPS AND HOOKED STEEL FIBERS INSTEAD ON MOMENT-ROTATION CAPACITY OF BEAM-COLUMN CONNECTIONS

Basics of Reinforced Concrete Design

PERFORMANCE TEST REPORT. Rendered to: FORMTECH ENTERPRISES, INC. SERIES/MODEL: Truline PRODUCT TYPE: PVC Seawall

SEISMIC DESIGN PROVISIONS FOR PRECAST CONCRETE STRUCTURES. S.K. Ghosh, Ph. D. President S.K. Ghosh Associates Inc. Northbrook, IL BACKGROUND

Introduction to Beam. Area Moments of Inertia, Deflection, and Volumes of Beams

SEISMIC RETROFITTING TECHNIQUE USING CARBON FIBERS FOR REINFORCED CONCRETE BUILDINGS

Nonlinear analysis and form-finding in GSA Training Course

Structural Analysis - II Prof. P. Banerjee Department of Civil Engineering Indian Institute of Technology, Bombay. Lecture - 02

CHAPTER 3. INTRODUCTION TO MATRIX METHODS FOR STRUCTURAL ANALYSIS

SEISMIC RETROFIT DESIGN CRITERIA

Chapter 8. Flexural Analysis of T-Beams

Solving Simultaneous Equations and Matrices

Weight Measurement Technology

Performance of Existing Reinforced Concrete Columns under Bidirectional Shear & Axial Loading

Finite Element Formulation for Beams - Handout 2 -

Vibrations of a Free-Free Beam

Statics of Structural Supports

APE T CFRP Aslan 500

STRENGTH AND DUCTILITY OF WELDED JOINTS SUBJECTED TO OUT OF PLANE BENDING

REVISION OF GUIDELINE FOR POST- EARTHQUAKE DAMAGE EVALUATION OF RC BUILDINGS IN JAPAN

Numerical Analysis of the Moving Formwork Bracket Stress during Construction of a Curved Continuous Box Girder Bridge with Variable Width

Detailing of Reinforcement in Concrete Structures

CE591 Lecture 8: Shear Walls

DESIGN OF SLABS. Department of Structures and Materials Engineering Faculty of Civil and Environmental Engineering University Tun Hussein Onn Malaysia

SECTION 3 DESIGN OF POST TENSIONED COMPONENTS FOR FLEXURE

Lab for Deflection and Moment of Inertia

Transcription:

NEESR SG: Behavior, Analysis and Design of Complex Wall Systems The laboratory testing presented here was conducted as part of a larger effort that employed laboratory testing and numerical simulation to advance understanding of the earthquake behavior, analysis and design of concrete walls. The research effort was sponsored by NSF through the NEES Research Program (Grant No. 0421577) with supplemental funding provided by the Charles Pankow Foundation. The following provides an over view of the experimental test program; details of the experimental test program are provided in the documents archived on NEEShub. Overview of the Test Program To investigate earthquake behavior and develop data to advance simulation and design, eight RC wall specimens were tested using the NEES laboratory at the University of Illinois (https://nees.org). Test specimens were onethird scale and represented the bottom three stories of a ten story prototype planar, planarcoupled or c shaped wall. Figure 1 shows the experimental test matrix, which was developed to provide understanding of the impact on performance of design details (splices and reinforcement distribution) and loading (shear demand, axial load resulting from coupling, and Figure 1: Experimental test matrix; rows and columns identify bi directional loading). Prototype ten story design parameters investigated through experimental testing. walls were designed using current codes (ACI 318 08 and ASCE 7 10) and standard practice; test specimens represented the bottom three stories of the 10 story prototype walls. Figures 2 4 show specimen designs. 3" (TYP.) HOOKS OVERLAP TIE 2 (TYP.) Detail B Scale: Not to Scale #2 TIES @ 2" o.c. (TYP.) Notes: 1) boundary elements have 3.5% longitudinal reinforcement ratio, 2) longitudinal reinforcement is spliced at the base of the wall, 3) horizontal and vertical reinforcement ratios for the interior of the wall are 0.27%. Figure 2: Reference planar wall specimen (PW1). Additional planar walls specimen designs were identical (PW2), employed uniformly distributed longitudinal reinforcement (PW3), and employed longitudinal reinforcement that was not spliced by continuous from the wall to the foundation (PW4).

Figure 3: Planar coupled wall specimen (CW5) Figure 4: C shaped wall specimen design (UW6, UW7 and UW8). All specimens were nominally identical with the exception that the transverse reinforcement shown in boundary element A (above) included a crosstie for UW7 and UW8. Loading Protocols The advanced testing capabilities of the UIUC NEES laboratory were employed to develop a load distribution in the wall specimens representative of that which could be expected to develop in the

bottom stories of the prototype ten story walled building. Loads were applied using two of the loadand boundary condition boxes (LBCBs) available at the UIUC NEES laboratory. Each LBCBs can be used to apply load in six degrees of freedom. Loads were applied to the wall specimens using mixed mode control, with some degrees of freedom loaded to achieve a target displacement history and others loaded to achieve a target load history. All specimens were subjected to quasi static cyclic lateral loading and axial loading as follows: Planar rectangular wall specimens were subjected to a constant axial load (0.1f c A g ). Moment and shear were applied to the top of the specimen and shear loads were applied at the top of the first and second stories to achieve a prescribed cyclic lateral displacement history at the top of the wall and to maintain a moment shear ratio at the base of the wall that was consistent with either a uniform lateral load distribution (PW2 4) or the ASCE 7 05 equivalent lateral force (ELF) distribution for a building with uniform stiffness and mass (PW1). For the planar coupled wall specimen (CW5), moment, shear and axial were applied to the top of each wall pier to i) achieve a prescribed average cyclic lateral displacement history for the two piers, ii) maintain a constant axial load at the base of the wall, iii) achieve a moment shear ratio at the base of the wall that was consistent with the ASCE 7 05 ELF distribution, and iv) achieved a prescribed degree of coupling (DOC) in which 80% of the base moment was due to the tension compression forces developed in the wall piers. The target DOC as well as the shear and moment applied to the individual piers was established from nonlinear analysis of the prototype 10 story wall. C shaped wall specimen UW6 was subjected to a constant axial load (0.05f c A g ) and lateral loading parallel to the web of the wall, inducing strong axis bending. Moment and shear were applied to the top of the specimen to achieve a prescribed cyclic lateral displacement history at the top of the wall and to maintain a moment shear ratio at the base of the wall that was consistent with the ASCE 7 05 equivalent lateral force (ELF) for a building with uniform stiffness and mass. The top of the wall was restrained to prevent out of plane displacement and torsional rotation. C shaped wall specimen UW7 was subjected to a constant axial load (0.05f c A g ) and bidirectional lateral loading. Moment and shear were applied to the top of the specimen to achieve a prescribed cyclic lateral displacement history at the top of the wall and to maintain a momentshear ratio at the base of the wall that was consistent with the ASCE 7 05 equivalent lateral force (ELF) for a building with uniform stiffness and mass. Initially, the prescribed displacement history was cruciform in shape, with the wall loaded to a peak displacement demand in one direction while maintaining zero lateral displacement in the orthogonal direction). Towards the end of the test, the wall was subjected to displacement cycles parallel to the web of the wall while the displacement in the orthogonal direction was held at a constant, non zero, value. C shaped wall specimen UW8 was subjected to loading to develop load patterns within the wall representative of those which would develop in a coupled core wall system subjected to earthquake loading. Loads were applied to achieve a cruciform shaped lateral displacement history. For loading parallel to the web of the wall, which would not induce coupling action in a core wall system, the wall was subjected to a constant axial load (0.05f c A g ) and moment and shear were applied to maintain a moment shear ratio at the base of the wall that was consistent with the ASCE 7 05 equivalent lateral force (ELF) distribution. For loading perpendicular to the web of the wall, the specimen was subjected to different axial, moment and shear demands depending on whether the loading direction was such that the wall was acting as the tension or compression pier of the coupled system. Different axial, moment and shear load patterns were used for different phases of the test to simulate the impact of changes in wall stiffness and coupling action; these different load patterns were established through nonlinear analyses of a

core wall system. For most of the test, for each load cycle, the specimen was first loaded such that it represented the compression pier and the axial load, moment and shear demands at the peak displacement demand were recorded. These demands were then used to establish force targets, based on satisfying equilibrium for the entire core wall systems, for loading in the opposite direction, when the specimen represented the tension pier. Figures 5 7 show selected wall specimen in the UIUC NEES laboratory. Figure 5: Planar wall specimen PW2 in the UIUC NEES laboratory. Two blue and orange LBCBs are used to apply loads to the top of the specimen. For specimens PW2 PW3 and PW4, ancillary actuators were used to apply shear loads at the top of the first and second stories. Figure 6: Coupled planar wall specimen CW5 in the UIUC NEES laboratory. Blue and orange LBCB is used to apply loads to the top of each wall pier. Instrumentation and cameras are mounted on white and red steel sections. Figure 7: C shaped wall specimen UW6 in the UIUC NEES laboratory. Two blue and orange LBCBs are used to apply loads to the top of the specimen.

Experimental Data A large volume of experimental data was collected using a range of instrumentation system: Applied load. The loads and moments applied in all six DOF for each LBCB were recorded. The load applied by each of the six actuators in each of the LBCBs was also recorded. However, given that the orientation of each actuator changes at each step of the load history; LBCB resultant load histories are typically more useful than individual actuator loads. Absolute displacement field data. Two systems were used to generate displacement field data from portions of each wall specimen. The first system is the Nikon Metrology/Krypton Optical CMM system. This system employs LED targets that were attached to the specimen with a grid spacing of 8 to 12 inches, a three camera imaging system and proprietary software to determine target displacement in three dimensions. The second system is a close range digital photogrammetry system that employed high contrast paper targets attached to the specimen, Nikon digital cameras, and the PhotoModeler software to determine target displacement in two dimensions (i.e. out of plan displacements were not computed). For most specimens, displacement field data were generated for only a portion of the specimen surface. Displacement field data were used by the research team to generate strain field data as well as to computed relative rotation and shear and axial deformation for regions of the wall. Absolute displacement data. String potentiometers (string pots.) and linear voltage displacement transducers (LVDTs) were used to monitor the absolute displacement of various points on the specimen, including various points on the loading block at the top of the specimen, the three story wall region, and the foundation block. Relative displacement data. Steel rods were embedded in the specimen at various locations and LVDTs mounted on these rods were used to measure the relative movement of the rods. These data were used by the research team to compute the relative rotation and the shear and axial deformation of regions of the wall. Local strain data. Strain gages were attached to the surface of the specimen and to the surface of reinforcement embedded within the concrete specimen. These gages were used to monitor strains at critical locations. Concrete crack data. The orientation, length and width of a few representative and all critical cracks was measured at peaks in the displacement history and zero load points. Image data. Video and still cameras were used to collect image data throughout the test. Image data were used by the research team to characterize the damage state of the structure at various points in the load history. Additionally, for the planar wall specimens, concrete crack patterns determined from photographic image were combined with displacement field data to generate average crack width data. In addition to the above experimental data, detailed notes were taken during the experimental tests. These notes describe specimen response including the onset of various damage states. Observations about the Earthquake Behavior of Walls Data from the experimental tests combined with data from previous experimental tests conducted by others and with results from numerical simulation support a number of observations about the earthquake behavior of walls. The most significant of these are Slender walls typically achieve nominal flexural strength as defined by ACI 318 08; but do not exhibit significant hardening. Modern slender concrete walls have the potential to exhibit compression controlled flexural failure, characterized by rapid strength loss, at relatively low drift demands. The potential for compression controlled flexural failure is exacerbated by increased compression demand

resulting from high axial loads (rare), coupling of two walls (common in mid to high rise buildings with multiple elevators) or an asymmetric wall cross section (common in low to midrise buildings). The potential for compression controlled flexural failure is exacerbated also by increase shear demand. The potential for compression controlled flexural failure is reduced in symmetric flanged configurations loaded such that the entire flange carries compression. Slender walls that exhibit significant loss of lateral load carrying capacity typically maintain moderate axial load carrying capacity. The location of a lap splice in the wall longitudinal reinforcement may determine the critical section on which damage accumulated and inelastic action initiates. If reinforcement is spliced at the base of the wall and the base of the wall is the point of maximum moment; flexural yielding will likely occur above the splice. For the planar walls tested as part of this study, in the post yield regime, total drift was due to rotation at the wall foundation interface (approx. 40%), flexural deformation elsewhere within the wall (approx. 20%), and shear deformation (approx. 40%). The planar coupled wall tested as part of this study exhibited rapid loss of lateral load carrying capacity due to simultaneous crushing of concrete and buckling of reinforcement in the compression pier. At the point of loss of lateral load carrying capacity, coupling beams had yielded but exhibited moderate damage (spalling of cover concrete). For the planar coupled wall, in the post yield regime, total drift was due to rotation at the wallfoundation interface (approx. 20% on average for the tension and compression piers), flexural deformation elsewhere within the wall (approx. 70% on average for the tension and compression piers), and shear deformation (approx. 10% on average for the tension and compression piers). For the tension pier, shear deformation exceed the average by 10% and flexural deformation trailed the average by 10%; this was reversed for the compression pier. For the c shaped walls tested as part of this study, i) loss of lateral load carrying capacity resulted from buckling and subsequent fracture of longitudinal reinforcement, ii) yielding and rupture of web reinforcement resulted in significant sliding at the wall foundation interface, and iii) bi directional loading resulted in reduced unloading reloading stiffness for strong axis bending.