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SEISMIC LOADS

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Title: SEISMIC LOADS


1
SEISMIC LOADS LATERAL LOAD FLOW FRAMES and SHEAR
WALLS
2
SEISMIC LOAD
3
(No Transcript)
4
Determine Spectral Response Parameters at design
location
At 37.80 N , -122.37 W Ss 1.50 S1 0.60
5
Determine Site Coefficients
Site Class D Ss gt 1.25 Fa 1.0 S1 gt 0.5 Fv
1.5
Determine Design Spectral Acceleration Parameters
SMS (1.0)(1.5) 1.5 SDS (2/3)(1.5) 1.0
6
  • Cs SDS /(R/I)
  • 1.0/(R/I)
  • Class II I 1.0
  • Ordinary Moment Resisting Frame
  • R 3.5
  • V 1.0/3.5 W
  • 0.3 W

7
Seismic Load is generated by the inertia of the
mass of the structure VBASE
Redistributed (based on relative height and
weight) to each level as a Point Load at the
center of mass of the structure or element in
question FX VBASE Wx hx S(w
h)
(Cs)(W)
VBASE
( VBASE )
Fx
8
Total Seismic Loading VBASE 0.3 W
W Wroof Wsecond
9
Wroof
10
Wsecond flr
11
W Wroof Wsecond flr
12
VBASE
13
Redistribute Total Seismic Load to each level
based on relative height and weight
Froof
Fsecond flr
VBASE (wx)(hx) S (w h)
Fx
14
VBASE (wx)(hx) S (w h)
Fx
In order to solve the equivalent lateral force
distribution equation, we suggest you break it
up into a spreadsheet layout Floor w
h (w)(h) (w)(h)/S(w)(h) Vbase Fx Roof 166.67k
30ft 5000k-ft 0.625 110k 68.75k 2nd 200k
15ft 3000k-ft 0.375 110k 41.25k
S (366.67k) S(8000k-ft)
S (110k) Vbase 0.3W 0.3(166.67k200k)
0.3(366.67k) 110k
15
Load Flow to Lateral Resisting System
Distribution based on Relative Rigidity
Assume Relative Rigidity
Single Bay MF Rel Rigidity 1
2 - Bay MF Rel Rigidity 2
3 - Bay MF Rel Rigidity 3
16
Distribution based on Relative Rigidity SR
1111 4 Px ( Rx / SR ) (Ptotal) PMF1 1/4
Ptotal
17
Lateral Load Flow diaphragm gt collectors/drags gt
frames
18
STRUCTURAL DIAPHRAGM
A structural diaphragm is a horizontal structural
system used to transfer lateral loads to shear
walls or frames primarily through in-plane shear
stress Basically, combined with vertical shear
walls or frames IT ACTS LIKE A LARGE I-BEAM
19
STRUCTURAL DIAPHRAGM
Flexible or Semi-flexible Type Plywood Metal
Decking
20
STRUCTURAL DIAPHRAGM
Rigid Diaphragm Type Reinforced Concrete
Slab Concrete-filled Metal Deck composite
Slab Braced/horizontal truss
21
STRUCTURAL DIAPHRAGM
Rigid Diaphragm Almost no deflection Can
transmit loads through torsion
Flexible Diaphragm Deflects horizontally Cannot
transmit loads through torsion
22
COLLECTORS and DRAGS
23
COLLECTORS and DRAG STRUTS
A beam element or line of reinforcement that
carries or collects loads from a diaphragm and
carries them axially to shear walls or frames. A
drag strut or collector behaves like a column.
24
COLLECTOR
FRAME
DIAPHRAGM
COLLECTOR
FRAME
Lateral Load Flow diaphragm gt collectors/drags gt
frames
25
COLLECTOR
FRAME
LATERAL LOAD
DIAPHRAGM
COLLECTOR
FRAME
Lateral Load Flow diaphragm gt collectors/drags gt
frames
26
COLLECTOR
FRAME
LATERAL LOAD
DIAPHRAGM
COLLECTOR
FRAME
Lateral Load Flow diaphragm gt collectors/drags gt
frames
27
LATERAL LOAD
COLLECTOR
FRAME
FRAME
COLLECTOR
DIAPHRAGM
COLLECTOR
COLLECTOR
FRAME
28
LATERAL FORCE RESISTING SYSTEMS MOMENT
Resisting frames Diagonally BRACED frames SHEAR
walls
29
INSTABILITY OF THE FRAME
Pinned connectionscannot resist rotation.This
is not a structurebut rather a mechanism.
30
STABILIZE THE FRAME
FIX ONE OR MORE OF THE BASES
31
STABILIZE THE FRAME
FIX ONE OR MORE OF THE CORNERS
32
STABILIZE THE FRAME
ADD A DIAGONAL BRACE
33
RELATIVE STIFFNESS OF FRAMES AND WALLS
LOW DEFLECTION HIGH STIFFNESS ATTRACTS MORE
LOAD
HIGH DEFLECTION LOW STIFFNESS ATTRACTS LESS
LOAD
34
BRACED FRAMES
35
BRACED FRAMES
36
SHEAR WALLS
37
SHEAR WALLS
38
SHEAR WALLS
39
SHEAR WALLS
40
SHEAR WALLS
41
MOMENT FRAMES
42
MOMENT FRAMES
43
MOMENT FRAMES
INDETERMINATE STRUCTURES SOLVE BY PORTAL FRAME
METHOD
44
MOMENT FRAMES
PINNED BASE 4 UNKNOWNS, 3 EQUATIONS, STATICALLY
INDETERMINATE TO FIRST DEGREE
SOLVE BY PORTAL FRAME METHOD
45
MOMENT FRAMES
FIXED BASE 6 UNKNOWNS, 3 AVAILABLE EQUATIONS OF
EQUILIBRIUM STATICALLY INDETERMINATE TO THE 3RD
DEGREE
SOLVE BY PORTAL FRAME METHOD
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