Villanova University Dept. of Civil & Environmental Engineering CEE 4606 - Capstone II Structural Engineering 1 CEE 4606 - Capstone II Structural Engineering.

Slides:



Advertisements
Similar presentations
COMPRESSION FIELD THEORY FOR SHEAR STRENGTH IN CONCRETE
Advertisements

Design of Seismic-Resistant Steel Building Structures
Beam Design Beam Design Civil Engineering and Architecture
Beams Stephen Krone, DSc, PE University of Toledo.
1 Analysis of Test Results 2 What we’ll have to do: Load-Deflection curve. Load Vs Strain curve for steel and concrete Find yield load (  s = 0.002)
2.2 STRUCTURAL ELEMENT BEAM
Chp12- Footings.
Reinforced Concrete Design-8
Lecture 9 - Flexure June 20, 2003 CVEN 444.
CEE Capstone II Structural Engineering
Cracking, Deflections and Ductility Code Provisions and Recent Research October 2006 Serviceability and Ductility The Other Limit States.
Reinforced Concrete Design
Structural Bracings Presentation by V. G. Abhyankar
CHAPTER 9 MASONRY.
Design of Concrete Structure I
Horizontal Diaphragms
Masonry Design. 2 MASONRY WALLS CONSTRUCTION TYPE Single Wythe Cavity Prefabricated Barrier Masonry Veneer Masonry Bonded Hollow Wall.
Chp-6:Lecture Goals Serviceability Deflection calculation
Design of Tension Members
Design of Tension Members
CEE Capstone II Structural Engineering
Leaning objectives Axial Stress
CRACK CONTROL IN CONCRETE MASONRY WALLS
Footings.
Composite Beams and Columns
ITW Structural and Strength of Materials Teaching Laboratory Civil & Materials Engineering UIC November 2009.
Beam Design.
Villanova University Dept. of Civil & Environmental Engineering CEE 8414 – Structural Dynamics Northridge Earthquake 1 Northridge Earthquake - Concrete.
Lecture on CE 4014 Design of Concrete Structures
DESIGN FOR TORSION Reinforced Concrete Structures
Structural Engineering
Lecture 21 – Splices and Shear
Umm Al-Qura University Department of Civil & Structural Engineering 1 Design of reinforced concrete II Design of one-way solid slabs Lecture (1)
University of Palestine
Design Example The 10” TH. wall system shown in the figure below is to be checked for a service gravity load of 3 Kips/ft and a lateral load of 25 Kips,
Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 1 CEE Capstone II Structural Engineering.
Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 1 CEE Capstone II Structural Engineering.
Compression Component Design
By Dr. Attaullah Shah Swedish College of Engineering and Technology Wah Cantt. Reinforced Concrete Design-4 Design of doubly reinforced beams.
GARY NEWMAN STRUCTURES OPTION ADVISOR: DR. HANAGAN SENIOR THESIS PRESENTATION SPRING 2008.
Strength Resistance to failure. Strength Types 1.Compressive strength 2.Tensile strength 3.Flexural strength 4.Shear strength 5.Torsional strength 6.Bond.
By Dr. Attaullah Shah Swedish College of Engineering and Technology Wah Cantt. Reinforced Concrete Design-3 Flexural Design of Beams.
Strength of Materials Malayer University Department of Civil Engineering Taught by: Dr. Ali Reza Bagherieh In The Name of God.
Footing.
Two loading Conditions
CEE 626 MASONRY DESIGN Slide Set 6 Reinforced Masonry Spring 2015.
Reinforcement Information - Code
DESIGN OF SINGLY REINFORCED BEAM
Beam Design Beams are designed to safely support the design loads.
1 ASD Design of Unreinforced Walls loaded laterally In-Plane ASD Design of Unreinforced Walls loaded laterally In-Plane Lateral Load for roof or floor.
(ASD&SD) DESIGN RM WALLS -AXIAL &FLEXURE LOADS
Practical Design of PT Buildings
Look first at Out of Plane Loads Need to account for openings
Date July, 2015 PCA Work shop W. Mark McGinley Ph.D, PE ASD Wall Design for a Single Story Masonry Building.
Analysis and Design of Reinforced Concrete Beams
General Comparison between AISC LRFD and ASD
PCI 6 th Edition Lateral Component Design. Presentation Outline Architectural Components –Earthquake Loading Shear Wall Systems –Distribution of lateral.
Structural Systems Design of the Lincoln Fire Department Headquarters Michelle Burback Structural Engineering Capstone and Senior Honors Project.
By: Nathan P. Stroud Faculty Advisor: Dr. Jennifer Tanner
Design Aides for Concrete Masonry Members
Dan Meng, C.K. Lee, Y.X. Zhang*
Lecture 5 - Flexure June 11, 2003 CVEN 444.
Reinforced Concrete Design. Compressive Strength of Concrete f cr is the average cylinder strength f’ c compressive strength for design f’ c ~2500 psi.
Direct Design Olander vs. Heger
Reinforced Concrete Design-I Design of Axial members
Reinforced Concrete Design-4 Design of T beams
Reinforced Concrete Design-4 Design of T beams
Reinforced Concrete Design-4 Design of doubly reinforced beams
Reinforced Concrete Design-3 Flexural Design of Beams
Reinforced Concrete Design-4 Design of T beams
Presentation transcript:

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 1 CEE Capstone II Structural Engineering Lecture 10 – Masonry Shear Walls

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 2 Time for a Pop Quiz… You should be familiar with… 1.Differences between unreinforced and reinforced masonry 2.MSJC code 3.Components of masonry 4.Properties/manufacturing of CMU 5.Components of mortar

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 3 Time for a Pop Quiz… You should be familiar with… 6.Types of mortar 7.Proportion and property specifications for mortar 8.Differences between mortar and grout 9.Types of reinforcement 10.Definition of f’ m

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 4 Time for a Pop Quiz… You should be familiar with… 11.Unit strength method vs. prism test method 12.Bond patterns for masonry 13.Gross, bedded, and net areas

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 5 Shear Walls Essentially act as vertical beams that resist gravity and in-plane lateral loads Generally, shear walls must be checked for flexure and shear Deflections (stiffness) may also be critical –difficult, consider both shear and flexural displacements –see text

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 6 Unreinforced Shear Walls Generally not very efficient –Limited tension capability –Work best with high axial loads Basic Design Criteria: –Net Tensile Stress (Flexural – Axial) –Net Compressive Stress (Flexural + Axial) –Shear Stress

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 7 Reinforced Shear Walls Shear provisions are a function of the M/Vd ratio (essentially the h/d ratio) h d H VMVM h H VMVM d Flexure likely to control Shear likely to conrol

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 8 Reinforced Shear Walls – Allowable Shear Stress Provisions (MSJC ) For walls with in-plane flexural reinforcement and no shear reinforcement For walls with in-plane flexural reinforcement and shear reinforcement to resist the full shear

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 9 Reinforced Shear Wall Example Fully grouted 8” (nominal) CMU wall Type S mortar, f’ m =3000 psi The wall has no axial stress (ignore self-weight) Vertical reinforcement is 2#8 at each end Determine the maximum horizontal load H that can be applied to the wall. 8’-0” 6’-8” H (wind) 80” Avg. d=72”

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 10 Reinforced Shear Wall Example (continued) Assume wall has no horizontal shear reinforcement Assume wall is underreinforced (technically must check) M = A s F s jd (Assume j=0.9) M = [(2)(.79)][(1.333)(24)](.9)(72) M = 3275 in.-kips H = M/h = 3275/96 = 34.1 kips M/Vd = 96/72 =1.333 > 1.0 F v = (3000) 1/2 = 55 psi > 35 psi F v = (4/3)(35) = 46.7 psi V max = bdF v = (7.625)(72)(46.7) H = 25.6 kips Shear governs ---> H=25.6 kips 8’-0” 6’-8” H 80” Avg. d=72”

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 11 Reinforced Shear Wall Example (continued) Assume wall has sufficient horizontal steel to take full shear corresponding to flexural capacity M/Vd = 96/72 =1.333 > 1.0 F v = 1.5(3000) 1/2 = 82 psi > 75 psi V max = F v bd = [(4/3)(75)](7.625)(72) = 54.9 kips H = 34.1 kips < 54.9 OK A v /s = V max /F s d = 34.1/[[(1.333)(24)](72)] = sq. in. per inch With 2 #4 bars, A v =0.40 in. 2 s =.40/.0148 = 27.0” -----> Use 24” spacing 8’-0” 6’-8” H 80” Avg. d=72”

Villanova University Dept. of Civil & Environmental Engineering CEE Capstone II Structural Engineering 12 Reinforced Shear Wall Example (continued) Summary Only vertical reinforcement (2#8) –H = 25.6 kips (shear governs) Vertical reinforcement (2#8) and horizontal reinforcement 24”): –H = 34.1 kips 8’-0” 6’-8” H 80” Avg. d=72”