Shear Design of Beams CE 470 - Steel Design Class By: Amit H. Varma.

Slides:



Advertisements
Similar presentations
BEAMS (FLEXURE) BEAM- COLUMNS SHEAR / CONC. LOADS
Advertisements

WELDSCOLUMNSWILDCARD Match these descriptions of column slenderness and behavior: short, long, in between inelastic buckling, elastic.
Design of Steel Tension Members
Teaching Modules for Steel Instruction
Beam Design Beam Design Civil Engineering and Architecture
BOLTS TENSION MEMBERS AISC / LRFD WILD CARD
ENCE 455 Design of Steel Structures
Limit States Flexure Shear Deflection Fatigue Supports Elastic Plastic
Beams Stephen Krone, DSc, PE University of Toledo.
ENCE 710 Design of Steel Structures
Tension Members Last Time
DESIGN OF MEMBERS FOR COMBINED FORCES
Elastic Stresses in Unshored Composite Section
Advanced Flexure Design COMPOSITE BEAM THEORY SLIDES
Tension Members Chap. (3)
LRFD-Steel Design Dr. Ali Tayeh Second Semester
Connection Design.
Shear Design of Beams CE Steel Design Class By, Amit H. Varma.
Compression Members. Compression Members: Structural elements subjected only to axial compressive forces Stress:Uniform over entire cross section.
BOLTS TENSION MEMBERS AISC / LRFD WILD CARD
Connection of flange plate with web
Tension Members Structural Elements Subjected to Axial Tensile Forces Cables in Suspension and Cable-Stayed Bridges Trusses Bracing for Buildings and Bridges.
CM 197 Mechanics of Materials Chap 20: Connections
STEEL DESIGN (I) CE 408 ( 2 – 3 – 3 ) Semester 062
Buckling Critical Load Considerations
Beams.
Tension Members Last Time
ENGR 220 Section 13.1~13.2.
CTC / MTC 222 Strength of Materials
Chapter 11 Flange splice.
Dr. Ali I. Tayeh First Semester
Design of Tension Members
Ø = resistance factor for shear = 0.90 Vn = nominal shear strength
LRFD-Steel Design 1.
Composite Beams and Columns
Dr. Ali I. Tayeh First Semester
LRFD- Steel Design Dr. Ali I. Tayeh First Semester Dr. Ali I. Tayeh First Semester.
Lecture 21 – Splices and Shear
ERT352 FARM STRUCTURES TRUSS DESIGN
George F. Limbrunner and Leonard Spiegel Applied Statics and Strength of Materials, 5e Copyright ©2009 by Pearson Higher Education, Inc. Upper Saddle River,
CTC 422 Design of Steel Structures
LRFD – Floor beam Unbraced top flange. Lateral Torsion Buckling  We have to check if there is plastic failure (yielding) or lateral-torsion buckling.
LRFD- Steel Design Dr. Ali I. Tayeh second Semester Dr. Ali I. Tayeh second Semester.
CTC 422 Design of Steel Structures
LRFD-Steel Design Dr. Ali Tayeh Second Semester
LRFD- Steel Design Dr. Ali I. Tayeh second Semester Dr. Ali I. Tayeh second Semester.
LRFD-Steel Design Dr. Ali Tayeh Second Semester
WORKSHEET 6 TRUSSES. Q1 When would we use a truss? (a) long spans, loads not too heavy (b) when want to save weight (d) when want light appearance (c)
Teaching Modules for Steel Instruction TENSION MEMBER Design
COLUMNS = Slenderness Ratio r = Least radius of gyration, inches
Mechanical Properties of Materials
Structural Curriculum for Construction Management and Architecture Students 1 Prepared by: Ajay Shanker, Ph.D., P.E. Associate Professor Rinker School.
Flange Plates to be Welded to Beam Flanges.
Deformation of Axially Loaded Members - Single Member
Beam Design Beams are designed to safely support the design loads.
(a) (b) A325-N or A325-X or A490-N A490-X Shear plane
Chapter Objectives Understand how to measure the stress and strain through experiments Correlate the behavior of some engineering materials to the stress-strain.
Technical Standards Branch Class B Bridge Inspection Course BIM Bridge Inspection and Maintenance Basic Structural Considerations INFRASTRUCTURE AND TRANSPORTATION.
第二章 拉力桿件. 拉力桿件 常見受拉桿件型式 10 應力 - 應變曲線 應力 - 應變曲線 降伏強度 極限強度 應變 應力 破壞 彈性 塑性 應變硬化 頸縮 FuFu FyFy.
Introduction Bridge members must be able to carry the loads applied to them. This presentation considers: how loads are applied to members how bridge.
Flexural-Torsional Buckling
contents Design of beams (week 11,12,13), (10,17,24 Nov.)
CE Steel Design Class By, Amit H. Varma
Design of Beams - Limit States
استاد:مهندس شهید زاده محمد رضا چناری
BFC Structural Steel and Timber Design
CONNECTION Prepared by : Shamilah
ENCE 455 Design of Steel Structures
Find: φ * Rn [lb] dhole=19/16 [in] fy= 36,000 [lb/in2]
Structural Fasteners Chap. (4) Non-Structural (A-307) Bolts A325
Presentation transcript:

Shear Design of Beams CE Steel Design Class By: Amit H. Varma

Shear Strength Beam shear strength is covered in Chapter G of the AISC specifications. Both rolled shapes and welded built-up shapes are covered. Rolled shapes is the focus here. Built-up shapes, commonly referred to as plate-girders are beyond the scope of our course. Consider the behavior of beams in shear

Shear Strength The web will completely yield long before the flanges begin to yield. Because of this, yielding of the web represents one of the shear limit states. Taking the shear yield stress as 60% of the tensile yield stress. This will be the nominal strength in shear provided there is no shear buckling of the web. Shear buckling of the web depends on its h/t w ratio. If the ratio is too large, then then web can buckle in shear elastically or inelastically.

Shear Buckling Shear yielding Elastic shear buckling

Shear Buckling

Shear Design Equations

Block Shear Failure of Beam Block shear failure was considered earlier in tension member connections. To facilitate the connections of beams to other beams so that the top flanges are at the same elevation, a short length of the top flange of one of the beams may be cut away, or coped. If a coped beam is connected with bolts as shown, segment ABC will tend to tear out.

Block shear failure of beam ends The applied load in the case of the beam will be the vertical reaction, so shear will occur along line AB and there will be tension along BC. Thus, the block shear strength will be a limiting value of the reaction. Failure is assumed to occurred by rupture (fracture) on the tension area and rupture or yielding on the shear area. R n = 0.6 F u A nv + U bs F u A nt  0.6 F y A gv + U bs F u A nt Where, phi =0.75

Example Determine the maximum reaction, based on block shear, that can be resisted by the beam shown below. Treat the bolt end distance of 1.25 in. as standard. The effective hole diameter is 3/4 + 1/8 = 7/8 in. The shear areas are: A gv = t w ( ) = 0.30 (11) = 3.3 in 2 A nv = [ (7/8)] = in 2

Block shear example The net tension area is: A nt = [ /2 (7/8) ] = in 2 Since the block shear will occur in a coped beam with standard bolt end distance U bs = 1.0. R n = 0.6 F u A nv + F u A nt = kips With an upper limit of R n = 0.6 F y A gv + F u A nt = kips Therefore, nominal block shear strength = kips Factored block shear strength for design = 0.75 x = 81.5 kips.