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BY WIRA TJONG, S.E
Concrete Shear Wall Design
WT
Concrete Shear Wall
2
IR. WIRA TJONG, MSCE, SE
Front End Engineer of Fluor Enterprises’ Tucson Office, with
Experience in Indonesia, USA, Korea, Taiwan, and Malaysia as
Expatriate
Christian University of Indonesia (BS and ENGINEER); Virginia
Tech (MS), USA; University of Wales, Swansea, UK (PhD Research
Program)
Licensed Structural Engineer in AZ, UT, and CA.
Area of Expertise
– Codes Requirements and Applications
– Seismic Design for New Buildings/Bridges and Retrofit
– Modeling and Software Development
– Biotechnology and Microelectronic Facilities
– California School and Hospitals
INTRODUCTION
WT
Concrete Shear Wall
3
97 UBC AND 2002 ACI REQUIREMENTS FOR WALL DESIGN
WITH EMPHASIS ON SPECIAL CONCRETE SHEAR WALL
DEFINITION
WALL REINFORCEMENT REQUIREMENTS
SHEAR DESIGN
FLEXURAL AND AXIAL LOAD DESIGN
BOUNDARY ZONE DETERMINATION
– SIMPLIFIED APPROACH
– RIGOROUS APPROACH
BOUNDARY ZONE DETAILING
ELEMENTS OF WALL DESIGN
WT
Concrete Shear Wall
4
SHEAR WALL IS A STRUCTURAL ELEMENT USED TO
RESIST LATERAL/HORIZONTAL/SHEAR FORCES
PARALLEL TO THE PLANE OF THE WALL BY:
CANTILEVER ACTION FOR SLENDER WALLS WHERE
THE BENDING DEFORMATION IS DOMINANT
TRUSS ACTION FOR SQUAT/SHORT WALLS WHERE
THE SHEAR DEFORMATION IS DOMINANT
DEFINITION
WT
Concrete Shear Wall
5
MINIMUM TWO CURTAINS OF WALL REINFORCEMENT SHALL BE PROVIDED IF
Vu > 2 Acv(f'c)1/2
[0.166 Acv(f'c)1/2
] OR THICKNESS > 10 INCHES [ 25 cm]
WALL REINFORCEMENT
SPACING<18"
Lw
2LAYERSIFT>10"OR
CAPACITY
Vu>CONCRETESHEAR
Hw
T
Hw/Lw <2.0
Av>AhFOR
CONCRETECAPACITY
UNLESSVu< 1/2
REINF>0.25%
OFGROSSAREA
WT
Concrete Shear Wall
6
WALL MINIMUM REINFORCEMENT RATIO (v or h) 0.0025
EXCEPTION FORVu < Acv(f’c)1/2
[0.083 Acv(f’c)1/2
]
a. MINIMUM VERTICAL REINFORCEMENT RATIO
v = 0.0012 FOR BARS NOT LARGER THAN #5 [ 16 mm]
= 0.0015 FOR OTHER DEFORMED BARS
= 0.0012 FOR WELDED WIRE FABRIC NOT LARGER THAN W31 OR D31[ 16 mm]
b. MINIMUM HORIZONTAL REINFORCEMENT RATIO
h = 0.0020 FOR BARS NOT LARGER THAN #5 [ 16 mm]
= 0.0025 FOR OTHER DEFORMED BARS
= 0.0020 FOR WELDED WIRE FABRIC NOT LARGER THAN W31 OR D31 [ 16 mm]
WALL REINFORCEMENT
WT
Concrete Shear Wall
7
 Vn > Vu
A. SHEAR DEMAND
FACTORED SHEAR FORCE / SHEAR DEMAND
Vu = 1.2 VD + f1 VL +- VE
= 0.9 VD +- VE
f1= 1.0 FOR 100 PSF [500 KG/M2]
LIVE LOAD AND GREATER
f1= 0.5 OTHERWISE.
SHEAR DESIGN
WT
Concrete Shear Wall
8
SHEAR DESIGN
NOMINAL SHEAR STRENGTH
Vn = Acv [2(f’c)1/2
+ nfy]
Acv [0.166(f’c)1/2
+ nfy]
FOR SQUAT WALLS WITH Hw/Lw < 2.0
Vn = Acv [ac(f’c)1/2
+nfy]
Acv [0.083ac(f’c)1/2
+nfy]
WHERE ac VARIES LINEARLY FROM 2.0 FOR Hw/Lw =2.0 TO 3.0 FOR Hw/Lw =1.5
Hw/Lw SHALL BE TAKEN AS THE LARGEST RATIO FOR ENTIRE WALL OR SEGMENT OF
WALL
B. SHEAR STRENGTH
SEGMENT
1
Hw
SEGMENT
Lw
2
WT
Concrete Shear Wall
9
SHEAR DESIGN
MAXIMUM NOMINAL SHEAR STRENGTH
MAX Vn = Acv [10(f’c)1/2
]
Acv [0.83(f’c)1/2
]
STRENGTH REDUCTION FACTOR FOR WALLS THAT WILL FAIL IN SHEAR INSTEAD OF
BENDING
 =0.6
OTHERWISE
 =0.85
 =0.6
WT
Concrete Shear Wall
10
FLEXURAL AND AXIAL LOAD DESIGN
A. GENERAL
NO NEED TO APPLY MOMENT MAGNIFICATION DUE TO SLENDERNESS
NON-LINEAR STRAIN REQUIREMENT FOR DEEP BEAM DOESN’T APPLY
STRENGTH REDUCTION FACTORS 0.70
EXCEPTION FOR WALLS WITH LOW COMPRESSIVE LOAD
 = 0.70
FOR
Pn = 0.1f’cAg OR Pb
TO
 = 0.90
FOR
Pn = ZERO OR TENSION
WT
Concrete Shear Wall
11
FLEXURAL AND AXIAL LOAD DESIGN
THE EFFECTIVE FLANGE WIDTH FOR I, L , C, OR T SHAPED WALLS
a. 1/2 X DISTANCE TO ADJACENT SHEAR WALL WEB
b. 15 % OF TOTAL WALL HEIGHT FOR COMP. FLANGE ( 25 % PER ACI)
c. 30 % OF TOTAL WALL HEIGHT FOR TENSION FLANGE (25 % PER ACI)
WT
Concrete Shear Wall
12
FLEXURAL AND AXIAL LOAD DESIGN
WALLS WITH HIGH AXIAL LOAD SHALL NOT BE USED AS LATERAL RESISTING
ELEMENTS FOR EARTHQUAKE FORCE IF
Pu > 0.35 Po
WHERE
Po = 0.8[0.85fc'(Ag - Ast) + fy Ast]
WT
Concrete Shear Wall
13
B.1 BOUNDARY ZONE DETERMINATION - SIMPLIFIED APPROACH
BOUNDARY ZONE DETAILING IS NOT REQUIRED IF
PER UBC :
a. Pu <= 0.10Agf’c FOR SYMMETRICAL WALL
Pu <= 0.05Agf’c FOR UNSYMMETRICAL WALL
AND EITHER
b. Mu/(VuLw) < = 1.0 (SHORT/SQUAT WALL OR
Hw/Lw < 1.0 FOR ONE STORY WALL)
OR
c. Vu <= 3 Acv (f’c)1/2
[0.25 Acv (f’c)1/2
] AND Mu/(VuLw) < = 3.0
PER ACI :
THE FACTORED AXIAL STRESS ON LINEAR ELASTIC GROSS SECTION < 0.2 f’c
WT
Concrete Shear Wall
14
IF REQUIRED, BOUNDARY ZONES AT EACH END OF THE WALL SHALL BE PROVIDED
ALONG
0.25Lw FOR Pu = 0.35 Po
0.15Lw FOR Pu = 0.15 Po
WITH LINEAR INTERPOLATION FOR Pu BETWEEN 0.15 Po AND 0.35 Po
MINIMUM BOUNDARY ZONE LENGTH : 0.15Lw
Lw
L BZ >0.15Lw
B.1 BOUNDARY ZONE DETERMINATION - SIMPLIFIED APPROACH
WT
Concrete Shear Wall
15
B.2 BOUNDARY ZONE DETERMINATION – RIGOROUS APPROACH
BOUNDARY ZONE DETAILING IS NOT REQUIRED IF MAX. COMPRESSIVE
STRAIN AT WALL EDGES:
max < 0.003
THE DISPLACEMENT AND THE STRAIN SHALL BE BASED ON CRACKED SECTION
PROPERTIES, UNREDUCED EARTHQUAKE GROUND MOTION AND NON-LINEAR
BEHAVIOR OF THE BUILDING.
BOUNDARY ZONE DETAIL SHALL BE PROVIDED OVER THE PORTION OF WALL WITH
COMPRESSIVE STRAIN > 0.003.
TENSION
C'u
COMPRESSION
εu=tC'u
0.003
 t
Lw
LENGTH OF
BOUNDARY
MEMBER
WT
Concrete Shear Wall
16
THE MAXIMUM ALLOWABLE COMPRESSIVE STRAIN
max = 0.015
•PER ACI, BOUNDARY ZONE DETAILING IS NOT
REQUIRED IF THE LENGTH OF COMP. BLOCK
C< Lw/[600*(∆u/Hw)]
(∆u/Hw) SHALL NOT BE TAKEN < 0.007
• IF REQUIRED, THE BOUNDARY ZONE LENGTH
SHALL BE TAKEN AS
Lbz > C - 0.1 Lw
AND
> C/2
B.2 BOUNDARY ZONE DETERMINATION – RIGOROUS APPROACH
WT
Concrete Shear Wall
17
C. APPROXIMATE COMPRESSIVE STRAIN FOR
PRISMATIC WALLS YIELDING AT THE BASE
DETERMINE ∆e : ELASTIC DESIGN DISPLACEMENT AT THE TOP OF WALL DUE TO
CODE SEISMIC FORCES BASED ON GROSS SECTION PROPERTIES
WT
Concrete Shear Wall
18
CALCULATE YIELD DEFLECTION AT THE TOP OF WALL CORRESPONDING TO A
COMPRESSIVE STRAIN OF 0.003
∆y = (Mn'/Me)∆e
Me IS MOMENT DUE TO CODE SEISMIC FORCES
C. APPROXIMATE COMPRESSIVE STRAIN
WT
Concrete Shear Wall
19
Mn' IS NOMINAL FLEXURAL STRENGTH AT
Pu = 1.2PD + 0.5PL + PE
DETERMINE TOTAL DEFLECTION AT THE TOP OF WALL
∆t = ∆m = 0.7 R (2∆E) BASED ON GROSS SECTION
OR
∆t = ∆m =0.7 R ∆S BASED ON CRACKED SECTION
WHERE R IS DUCTILITY COEFFICIENT RANGES FROM 4.5 TO 8.5 PER UBC TABLE 16 N.
INELASTIC WALL DEFLECTION
∆i = ∆t - ∆y
ROTATION AT THE PLASTIC HINGE
Qi = i Lp = ∆i/(Hw - Lp/2)
C. APPROXIMATE COMPRESSIVE STRAIN
WT
Concrete Shear Wall
20
DETERMINE TOTAL CURVATURE DEMAND AT THE PLASTIC HINGE
t = i + y
t = ∆i/[Lp(Hw - Lp/2)] + y
WALL CURVATURE AT YIELD OR AT Mn’ CAN BE TAKEN AS
y = 0.003/Lw
THE PLASTIC HINGE LENGTH
Lp = Lw/2
THE COMPRESSIVE STRAIN ALONG COMPRESSIVE BLOCK IN THE WALL MAY BE
ASSUMED VARY LINEARLY OVER THE DEPTH Cu' WITH A MAXIMUM VALUE EQUAL TO
cmax = (Cu' X t)
THE COMPRESSIVE BLOCK LENGTH Cu’ CAN BE DETERMINED USING STRAIN
COMPATIBILITY AND REINFORCED CONCRETE SECTION ANALYSIS.
C. APPROXIMATE COMPRESSIVE STRAIN
WT
Concrete Shear Wall
21
FOR L, C, I, OR T SHAPED WALL, THE BOUNDARY ZONE SHALL INCLUDE THE
EFFECTIVE FLANGE AND SHALL EXTEND AT LEAST 12 INCHES [30 CM] INTO THE WEB
D. BOUNDARY ZONE DETAILS
DIMENSIONAL REQUIREMENTS
2 ND FL
1 ST
FL
GROUND Fl
L B Z
>18" (46cm)
L w
Lu T BZ
>lu/16
HBZ
>Lw
>Mu/4Vu
VerticalExtentof
Bound.Reinf.
Ldof
Vert.Bar
Ec =0.003
EXTEND 12" INTO WEB
FOR I,L,C,T WALLS
WT
Concrete Shear Wall
22
CONFINEMENT REINFORCEMENT
Consecutivecrosstiesengaging
thesamelongitudinal barshall
havetheir90-deghookson
oppositesidesofcolumn
AlternateVertical
BarsShallBe
Confined
Notes:
1. Per UBC:
'x'or'y'<12inches(30cm)
Per - ACI
'hx'<14inches(35cm)
2.Hoopdimensionalratio
(3x/2y)or(2y/3x)<3
3. Adjacenthoopsshallbe
overlapping
4. PerACI:
Sv<Tbz/4
Sv< 4+[(14-hx)/3]
As>0.005L BZ
T BZ
with
minimum
4-#5(DIA16mm)
x yx/ hx x y
6d b
(>3in)
(>75mm) 6d b
extension
hcforlongitudinaldirection
hcfortrans.dir.
MinimumHoops/TiesArea:Ash=0.09shcfc'/fyh
withverticalspacingSv<6"(15cm)or6xDIAof
verticalbars
L BZ
TBZ
D. BOUNDARY ZONE DETAILS
in inches
< 10 + [(35-hx)/3]
in cm
WT
Concrete Shear Wall
23
REINFORCEMENT INSIDE BOUNDARY ZONE
NO WELDED SPLICE WITHIN THE PLASTIC HINGE REGION
MECHANICAL CONNECTOR STRENGTH > 160 % OF BAR YIELD STRENGTH OR 95% Fu
D. BOUNDARY ZONE DETAILS
WT
Concrete Shear Wall
24
STRAIN COMPATIBILITY ANALYSIS FOR
ESTIMATING M’n and C’u
STRAIN DISTRIBUTION AT cy = 0.003
si > y : Tsi = As fy
si < y : Tsi = As fs WHERE fs = Es s
STEEL STRAIN
TENSION
C'u
COMPRESSION
εS1
εS2
εS3
εS4
εS5
εS6
εS7
εc=0.003
CONCRETE
STRAIN
WT
Concrete Shear Wall
25
FORCE EQUILIBRIUM
Pu +  Tsi +  Csi + Cc = 0
WHERE Pu = 1.2 D + 0.5 L + E AND Cc= 0.85 f’c B C’u
MOMENT EQUILIBRIUM
M’n =  Tsi X esi +  Csi X esi + Cc ec
SOLVE FOR Cu’ THAT SATISFIES THE ABOVE EQUILIBRIUM.
INTERNAL AND EXTERNAL FORCES ACTING ON WALL SECTION
STEELFORCES
TENSION
B C'u
COMPRESSION
TS1
TS4
CONCRETE
STRESS
Lw
TS2
TS3
TS5
CS6
Cs7
0.85f'c
Center
Line
Pu
e
Cc
STRAIN COMPATIBILITY ANALYSIS
WT
Concrete Shear Wall
26
SUMMARY
TWO APPROACHES TO DETERMINE THE BOUNDARY ZONE
THE SIMPLIFIED APPROACH IS BASED ON THE AXIAL FORCE,
BENDING AND SHEAR OR FACTORED AXIAL STRESSES IN THE
WALL
THE RIGOROUS APPROACH INVOLVES DISPLACEMENT AND
STRAIN CALCULATIONS
ACI/IBC EQUATIONS ARE SIMPLER THAN UBC EQUATIONS
COMPUTER AIDED CALCULATIONS ARE REQUIRED FOR THE
RIGOROUS APPROACH
SHEAR WALL DESIGN SPREADSHEET

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Concrete shear wall design

  • 1. BY WIRA TJONG, S.E Concrete Shear Wall Design
  • 2. WT Concrete Shear Wall 2 IR. WIRA TJONG, MSCE, SE Front End Engineer of Fluor Enterprises’ Tucson Office, with Experience in Indonesia, USA, Korea, Taiwan, and Malaysia as Expatriate Christian University of Indonesia (BS and ENGINEER); Virginia Tech (MS), USA; University of Wales, Swansea, UK (PhD Research Program) Licensed Structural Engineer in AZ, UT, and CA. Area of Expertise – Codes Requirements and Applications – Seismic Design for New Buildings/Bridges and Retrofit – Modeling and Software Development – Biotechnology and Microelectronic Facilities – California School and Hospitals INTRODUCTION
  • 3. WT Concrete Shear Wall 3 97 UBC AND 2002 ACI REQUIREMENTS FOR WALL DESIGN WITH EMPHASIS ON SPECIAL CONCRETE SHEAR WALL DEFINITION WALL REINFORCEMENT REQUIREMENTS SHEAR DESIGN FLEXURAL AND AXIAL LOAD DESIGN BOUNDARY ZONE DETERMINATION – SIMPLIFIED APPROACH – RIGOROUS APPROACH BOUNDARY ZONE DETAILING ELEMENTS OF WALL DESIGN
  • 4. WT Concrete Shear Wall 4 SHEAR WALL IS A STRUCTURAL ELEMENT USED TO RESIST LATERAL/HORIZONTAL/SHEAR FORCES PARALLEL TO THE PLANE OF THE WALL BY: CANTILEVER ACTION FOR SLENDER WALLS WHERE THE BENDING DEFORMATION IS DOMINANT TRUSS ACTION FOR SQUAT/SHORT WALLS WHERE THE SHEAR DEFORMATION IS DOMINANT DEFINITION
  • 5. WT Concrete Shear Wall 5 MINIMUM TWO CURTAINS OF WALL REINFORCEMENT SHALL BE PROVIDED IF Vu > 2 Acv(f'c)1/2 [0.166 Acv(f'c)1/2 ] OR THICKNESS > 10 INCHES [ 25 cm] WALL REINFORCEMENT SPACING<18" Lw 2LAYERSIFT>10"OR CAPACITY Vu>CONCRETESHEAR Hw T Hw/Lw <2.0 Av>AhFOR CONCRETECAPACITY UNLESSVu< 1/2 REINF>0.25% OFGROSSAREA
  • 6. WT Concrete Shear Wall 6 WALL MINIMUM REINFORCEMENT RATIO (v or h) 0.0025 EXCEPTION FORVu < Acv(f’c)1/2 [0.083 Acv(f’c)1/2 ] a. MINIMUM VERTICAL REINFORCEMENT RATIO v = 0.0012 FOR BARS NOT LARGER THAN #5 [ 16 mm] = 0.0015 FOR OTHER DEFORMED BARS = 0.0012 FOR WELDED WIRE FABRIC NOT LARGER THAN W31 OR D31[ 16 mm] b. MINIMUM HORIZONTAL REINFORCEMENT RATIO h = 0.0020 FOR BARS NOT LARGER THAN #5 [ 16 mm] = 0.0025 FOR OTHER DEFORMED BARS = 0.0020 FOR WELDED WIRE FABRIC NOT LARGER THAN W31 OR D31 [ 16 mm] WALL REINFORCEMENT
  • 7. WT Concrete Shear Wall 7  Vn > Vu A. SHEAR DEMAND FACTORED SHEAR FORCE / SHEAR DEMAND Vu = 1.2 VD + f1 VL +- VE = 0.9 VD +- VE f1= 1.0 FOR 100 PSF [500 KG/M2] LIVE LOAD AND GREATER f1= 0.5 OTHERWISE. SHEAR DESIGN
  • 8. WT Concrete Shear Wall 8 SHEAR DESIGN NOMINAL SHEAR STRENGTH Vn = Acv [2(f’c)1/2 + nfy] Acv [0.166(f’c)1/2 + nfy] FOR SQUAT WALLS WITH Hw/Lw < 2.0 Vn = Acv [ac(f’c)1/2 +nfy] Acv [0.083ac(f’c)1/2 +nfy] WHERE ac VARIES LINEARLY FROM 2.0 FOR Hw/Lw =2.0 TO 3.0 FOR Hw/Lw =1.5 Hw/Lw SHALL BE TAKEN AS THE LARGEST RATIO FOR ENTIRE WALL OR SEGMENT OF WALL B. SHEAR STRENGTH SEGMENT 1 Hw SEGMENT Lw 2
  • 9. WT Concrete Shear Wall 9 SHEAR DESIGN MAXIMUM NOMINAL SHEAR STRENGTH MAX Vn = Acv [10(f’c)1/2 ] Acv [0.83(f’c)1/2 ] STRENGTH REDUCTION FACTOR FOR WALLS THAT WILL FAIL IN SHEAR INSTEAD OF BENDING  =0.6 OTHERWISE  =0.85  =0.6
  • 10. WT Concrete Shear Wall 10 FLEXURAL AND AXIAL LOAD DESIGN A. GENERAL NO NEED TO APPLY MOMENT MAGNIFICATION DUE TO SLENDERNESS NON-LINEAR STRAIN REQUIREMENT FOR DEEP BEAM DOESN’T APPLY STRENGTH REDUCTION FACTORS 0.70 EXCEPTION FOR WALLS WITH LOW COMPRESSIVE LOAD  = 0.70 FOR Pn = 0.1f’cAg OR Pb TO  = 0.90 FOR Pn = ZERO OR TENSION
  • 11. WT Concrete Shear Wall 11 FLEXURAL AND AXIAL LOAD DESIGN THE EFFECTIVE FLANGE WIDTH FOR I, L , C, OR T SHAPED WALLS a. 1/2 X DISTANCE TO ADJACENT SHEAR WALL WEB b. 15 % OF TOTAL WALL HEIGHT FOR COMP. FLANGE ( 25 % PER ACI) c. 30 % OF TOTAL WALL HEIGHT FOR TENSION FLANGE (25 % PER ACI)
  • 12. WT Concrete Shear Wall 12 FLEXURAL AND AXIAL LOAD DESIGN WALLS WITH HIGH AXIAL LOAD SHALL NOT BE USED AS LATERAL RESISTING ELEMENTS FOR EARTHQUAKE FORCE IF Pu > 0.35 Po WHERE Po = 0.8[0.85fc'(Ag - Ast) + fy Ast]
  • 13. WT Concrete Shear Wall 13 B.1 BOUNDARY ZONE DETERMINATION - SIMPLIFIED APPROACH BOUNDARY ZONE DETAILING IS NOT REQUIRED IF PER UBC : a. Pu <= 0.10Agf’c FOR SYMMETRICAL WALL Pu <= 0.05Agf’c FOR UNSYMMETRICAL WALL AND EITHER b. Mu/(VuLw) < = 1.0 (SHORT/SQUAT WALL OR Hw/Lw < 1.0 FOR ONE STORY WALL) OR c. Vu <= 3 Acv (f’c)1/2 [0.25 Acv (f’c)1/2 ] AND Mu/(VuLw) < = 3.0 PER ACI : THE FACTORED AXIAL STRESS ON LINEAR ELASTIC GROSS SECTION < 0.2 f’c
  • 14. WT Concrete Shear Wall 14 IF REQUIRED, BOUNDARY ZONES AT EACH END OF THE WALL SHALL BE PROVIDED ALONG 0.25Lw FOR Pu = 0.35 Po 0.15Lw FOR Pu = 0.15 Po WITH LINEAR INTERPOLATION FOR Pu BETWEEN 0.15 Po AND 0.35 Po MINIMUM BOUNDARY ZONE LENGTH : 0.15Lw Lw L BZ >0.15Lw B.1 BOUNDARY ZONE DETERMINATION - SIMPLIFIED APPROACH
  • 15. WT Concrete Shear Wall 15 B.2 BOUNDARY ZONE DETERMINATION – RIGOROUS APPROACH BOUNDARY ZONE DETAILING IS NOT REQUIRED IF MAX. COMPRESSIVE STRAIN AT WALL EDGES: max < 0.003 THE DISPLACEMENT AND THE STRAIN SHALL BE BASED ON CRACKED SECTION PROPERTIES, UNREDUCED EARTHQUAKE GROUND MOTION AND NON-LINEAR BEHAVIOR OF THE BUILDING. BOUNDARY ZONE DETAIL SHALL BE PROVIDED OVER THE PORTION OF WALL WITH COMPRESSIVE STRAIN > 0.003. TENSION C'u COMPRESSION εu=tC'u 0.003  t Lw LENGTH OF BOUNDARY MEMBER
  • 16. WT Concrete Shear Wall 16 THE MAXIMUM ALLOWABLE COMPRESSIVE STRAIN max = 0.015 •PER ACI, BOUNDARY ZONE DETAILING IS NOT REQUIRED IF THE LENGTH OF COMP. BLOCK C< Lw/[600*(∆u/Hw)] (∆u/Hw) SHALL NOT BE TAKEN < 0.007 • IF REQUIRED, THE BOUNDARY ZONE LENGTH SHALL BE TAKEN AS Lbz > C - 0.1 Lw AND > C/2 B.2 BOUNDARY ZONE DETERMINATION – RIGOROUS APPROACH
  • 17. WT Concrete Shear Wall 17 C. APPROXIMATE COMPRESSIVE STRAIN FOR PRISMATIC WALLS YIELDING AT THE BASE DETERMINE ∆e : ELASTIC DESIGN DISPLACEMENT AT THE TOP OF WALL DUE TO CODE SEISMIC FORCES BASED ON GROSS SECTION PROPERTIES
  • 18. WT Concrete Shear Wall 18 CALCULATE YIELD DEFLECTION AT THE TOP OF WALL CORRESPONDING TO A COMPRESSIVE STRAIN OF 0.003 ∆y = (Mn'/Me)∆e Me IS MOMENT DUE TO CODE SEISMIC FORCES C. APPROXIMATE COMPRESSIVE STRAIN
  • 19. WT Concrete Shear Wall 19 Mn' IS NOMINAL FLEXURAL STRENGTH AT Pu = 1.2PD + 0.5PL + PE DETERMINE TOTAL DEFLECTION AT THE TOP OF WALL ∆t = ∆m = 0.7 R (2∆E) BASED ON GROSS SECTION OR ∆t = ∆m =0.7 R ∆S BASED ON CRACKED SECTION WHERE R IS DUCTILITY COEFFICIENT RANGES FROM 4.5 TO 8.5 PER UBC TABLE 16 N. INELASTIC WALL DEFLECTION ∆i = ∆t - ∆y ROTATION AT THE PLASTIC HINGE Qi = i Lp = ∆i/(Hw - Lp/2) C. APPROXIMATE COMPRESSIVE STRAIN
  • 20. WT Concrete Shear Wall 20 DETERMINE TOTAL CURVATURE DEMAND AT THE PLASTIC HINGE t = i + y t = ∆i/[Lp(Hw - Lp/2)] + y WALL CURVATURE AT YIELD OR AT Mn’ CAN BE TAKEN AS y = 0.003/Lw THE PLASTIC HINGE LENGTH Lp = Lw/2 THE COMPRESSIVE STRAIN ALONG COMPRESSIVE BLOCK IN THE WALL MAY BE ASSUMED VARY LINEARLY OVER THE DEPTH Cu' WITH A MAXIMUM VALUE EQUAL TO cmax = (Cu' X t) THE COMPRESSIVE BLOCK LENGTH Cu’ CAN BE DETERMINED USING STRAIN COMPATIBILITY AND REINFORCED CONCRETE SECTION ANALYSIS. C. APPROXIMATE COMPRESSIVE STRAIN
  • 21. WT Concrete Shear Wall 21 FOR L, C, I, OR T SHAPED WALL, THE BOUNDARY ZONE SHALL INCLUDE THE EFFECTIVE FLANGE AND SHALL EXTEND AT LEAST 12 INCHES [30 CM] INTO THE WEB D. BOUNDARY ZONE DETAILS DIMENSIONAL REQUIREMENTS 2 ND FL 1 ST FL GROUND Fl L B Z >18" (46cm) L w Lu T BZ >lu/16 HBZ >Lw >Mu/4Vu VerticalExtentof Bound.Reinf. Ldof Vert.Bar Ec =0.003 EXTEND 12" INTO WEB FOR I,L,C,T WALLS
  • 22. WT Concrete Shear Wall 22 CONFINEMENT REINFORCEMENT Consecutivecrosstiesengaging thesamelongitudinal barshall havetheir90-deghookson oppositesidesofcolumn AlternateVertical BarsShallBe Confined Notes: 1. Per UBC: 'x'or'y'<12inches(30cm) Per - ACI 'hx'<14inches(35cm) 2.Hoopdimensionalratio (3x/2y)or(2y/3x)<3 3. Adjacenthoopsshallbe overlapping 4. PerACI: Sv<Tbz/4 Sv< 4+[(14-hx)/3] As>0.005L BZ T BZ with minimum 4-#5(DIA16mm) x yx/ hx x y 6d b (>3in) (>75mm) 6d b extension hcforlongitudinaldirection hcfortrans.dir. MinimumHoops/TiesArea:Ash=0.09shcfc'/fyh withverticalspacingSv<6"(15cm)or6xDIAof verticalbars L BZ TBZ D. BOUNDARY ZONE DETAILS in inches < 10 + [(35-hx)/3] in cm
  • 23. WT Concrete Shear Wall 23 REINFORCEMENT INSIDE BOUNDARY ZONE NO WELDED SPLICE WITHIN THE PLASTIC HINGE REGION MECHANICAL CONNECTOR STRENGTH > 160 % OF BAR YIELD STRENGTH OR 95% Fu D. BOUNDARY ZONE DETAILS
  • 24. WT Concrete Shear Wall 24 STRAIN COMPATIBILITY ANALYSIS FOR ESTIMATING M’n and C’u STRAIN DISTRIBUTION AT cy = 0.003 si > y : Tsi = As fy si < y : Tsi = As fs WHERE fs = Es s STEEL STRAIN TENSION C'u COMPRESSION εS1 εS2 εS3 εS4 εS5 εS6 εS7 εc=0.003 CONCRETE STRAIN
  • 25. WT Concrete Shear Wall 25 FORCE EQUILIBRIUM Pu +  Tsi +  Csi + Cc = 0 WHERE Pu = 1.2 D + 0.5 L + E AND Cc= 0.85 f’c B C’u MOMENT EQUILIBRIUM M’n =  Tsi X esi +  Csi X esi + Cc ec SOLVE FOR Cu’ THAT SATISFIES THE ABOVE EQUILIBRIUM. INTERNAL AND EXTERNAL FORCES ACTING ON WALL SECTION STEELFORCES TENSION B C'u COMPRESSION TS1 TS4 CONCRETE STRESS Lw TS2 TS3 TS5 CS6 Cs7 0.85f'c Center Line Pu e Cc STRAIN COMPATIBILITY ANALYSIS
  • 26. WT Concrete Shear Wall 26 SUMMARY TWO APPROACHES TO DETERMINE THE BOUNDARY ZONE THE SIMPLIFIED APPROACH IS BASED ON THE AXIAL FORCE, BENDING AND SHEAR OR FACTORED AXIAL STRESSES IN THE WALL THE RIGOROUS APPROACH INVOLVES DISPLACEMENT AND STRAIN CALCULATIONS ACI/IBC EQUATIONS ARE SIMPLER THAN UBC EQUATIONS COMPUTER AIDED CALCULATIONS ARE REQUIRED FOR THE RIGOROUS APPROACH SHEAR WALL DESIGN SPREADSHEET

Editor's Notes

  1. TRIAL
  2. TRIAL
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