Checker Building Structural Analysis and Design - …old.cecobois.com/pdf/9_30 Checker...
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Checker Building Structural
Analysis and Design
Zhiyong Chen1, Minghao Li2, Ying H. Chui1, Marjan Popovski3, Eric Karsh4, and Mahmoud Rezai4
1 Univ. of New Brunswick, 2 Univ. Canterbury, 3 FPInnovations, and 4 Equilibrium Consulting Inc.
www.NEWBuildSCanada.ca
http://www.newbuildscanada.ca/
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65.880
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67.31m
Yingxian Wood Pagoda
Wood as a structural material can date back to more than
7000 years.
Stadthaus
1. Background
? f/,
materials &
technology
32.25m
Horyu-ji Temple
>3
0m
2
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20-Storey Mass Timber Building CHECKER
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Design data
North Vancouver: high earthquake, wind
and rain
20 storeys: 19 standard storeys + 1 podium
Total height: about 60m with 3m per storey
Plan dimensions: 27m x 27m with 9m grid
Wood Materials: structural composite lumber
(SCL), cross laminated timber (CLT), and
glued laminated timber (Glulam)
Connection: Wood-Steel-composite (HSK)
system, Wood-Concrete-composite (HBV)
system, and dowel-type connection
20-storey timber building
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2. Structural Challenges & Solutions
No. 1 high wind and seismic load
develop a shearwall + core system of high stiffness, strength, and ductility
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Simplified
Lateral load resisting system Schematic diagram of the LLRS
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2. Structural Challenges & Solutions
No. 1 high lateral wind and seismic load
establish a high performance connection system
5 Dowel type connection with self-
tapping screws for panel-to-panel
HSK system for use as hold-down and shear connections for
panel-to-panel and to the concrete podium
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2. Structural Challenges & Solutions
No. 2 large vertical deformation & complicated horizontal
connections
balloon framing construction technique
6 Gravity load resisting system
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2. Structural Challenges & Solutions
No. 3 long span floor & roof
wood-concrete composite system
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Glulam-concrete composite floor
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2. Structural Challenges & Solutions
No. 4 No design principles
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Size Structural Assemblies
& Connections
Design
Criteria
Code
Provisions
Final Design
Mechanical
Theory
Numerical
Simulation
[No]
[Yes]
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Step 2 Wind induced-response:
(1) Static wind & (2) Dynamic wind
Size structural
assemblies &
connections based on
1.6W
3. Structural Design
[Yes]
[No]
[Yes]
[Yes]
[Yes]
[No]
[No]
[No]
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Step 1 Linear seismic response:
(1) Modal analysis & ESFP & (2)
RSA
Step 3 Non-linear static
behaviour:
Pushover analysis
Step 4 Seismic response:
Non-linear time history analysis
Final design
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Design Results
Lateral load resisting system
Grade 50 Steel
beam S5 10
Grade 2.1E TimberStrand LSL
(19m 2.44m 89mm, 3 layers)
The typical storey
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Design Results
Dowel-type connection (19mm) of LSL
with k=25.5kN/mm & Pmax=32.5kN
HSK system, Pmax=0.8kN,
Kparallel=7.4kN/mm &
Kperpendicular=2.5kN/mm for each hole Lateral load resisting system
The typical storey
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Design Results
DLF 24f-E Glulam beam
(315532mm)
DLF 16c-E Glulam column
(365418mm & 730418mm)
Gravity load resisting system
The typical storey
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Design Results
Floor
HBV Vario
system,
125mm
concrete + 175
532 mm Glulam beam @
0.8m Gravity load resisting system
The typical storey
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Design Results
Roof
SLT9 (309mm)
and SLT3 (99mm)
CrossLamTM
with single-span
Floor
Gravity load resisting system
The typical storey
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4. Numerical Simulating Solutions
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Strong assembly - weak connection
Macro-element model for connections
Deformation
Force
Deformation
Force
Macro-element connectors
(a) Vertical & shear connectors
(b) Hold-down connector
FEM of CHECKER
Macro-element model for
connector
A
B
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5.1 Gravity loading differential shortening
5. Modeling Structural Performance
(a) In X (E-W) direction (b) In Y (N-S) direction
The differential shortening is not significant. 16
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5.2 Vibration of Composite Floor
Vibration has a great influence on diaphragm design
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f1d1kN
0.44=
6.0
0.0640.44= 20.1>18.9
(a) FEM of composite floor
(b) The 1st mode shape (c) Deformation shape under a
concentrated load of 1kN
f1d1kN
0.44>18.9
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Static Procedure: fn > 1.00 Hz
Dynamic Procedure: 0.25 fn 1.00 Hz
Experimental procedure: fn < 0.25 Hz
fn = 0.53 Hz, therefore dynamic procedure is required.
1
2
1
1
2
ni
i
i nn
ni
n i
i n
xF
xf
xx M
x
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5.3 Wind-Induced Response
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5.3 Wind-Induced Response
FEA was performed to calculate the lateral deformation of the
tall wood building under wind load.
iP
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5.3 Wind-Induced Response
0 10 20 30 400
5
10
15
20
Nu
mb
er o
f S
tore
y
Lateral Drift, mm
Static
Dynamic
0.0 0.5 1.0 1.5 2.0 2.50
5
10
15
20
Nu
mb
er o
f S
tore
yInter-Storey Drift, mm
Static
Dynamic
(a) Storey drifts (b) Inter-storey drifts
Under static wind load: the roof drift is 31.2 mm (hn/1800) and the inter-
storey drift of each storey is less than hi/500 (=6mm).
Under pseudo-static wind load: the roof drift is 33.7 mm (hn/1700) and the
inter-storey drift of each storey is less than hi/500 (=6mm). 20
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5.3 Wind-Induced Response
The across- and along-wind accelerations, aW and aD (m/s2),
were estimated by
Substituting the values of the parameters into equations, aW
and aD are 0.9% and 1.1% of g, which are both less than the
acceleration limits of 1.5%g for residential occupancy.
2 rW nW p
B W
aa f g wd
g
2 24 SD nD peH D g
K Fa f g
C C
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5.4 Seismic Response
(1) Fundamental Natural Period, Ta
the period of the FEM of the building was 1.97 s. It is almost twice that
estimated by NBCC equation.
(2) Seismic Force Modification Factor, Rd
CLT Handbook: Ro=1.5 and Rd=2.0 for CLT panel system
The tall wood report: a higher Rd value (3.5) could be used
Pushover analysis: Rd= 2.03
Therefore RoRd = 3.0 (1.5 2.0) was used.
(3) Design lateral earthquake force, V, (Equivalent Static Force Procedure)
the specified design base shear is about 4893kN.
3 4
0.05 1.04a nT h s
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a V E d oV S T M I W R R
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0 5 10 15 20 25 300
5
10
15
20
Nu
mb
er o
f S
tore
y
Inter-Storey Drift, mm
xi
xiR
dR
o/I
E
5.4 Seismic Response
Response Spectrum Analysis
(a) Storey drifts (b) Inter-storey drifts
The roof drift is 431 mm, and the inter-storey drift is less than 2.5%hs (=75mm).
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0 100 200 300 400 5000
5
10
15
20
Nu
mb
er o
f S
tore
y
Lateral Drift, mm
Xi
XiR
dR
o/I
E
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5.4 Seismic Response
Pushover Analysis
The stiffness, yield strength and deformation, maximum strength and deformation,
and failure / collapse deformation, of the building under lateral load.
iP
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0 200 400 600 800 10000
2000
4000
6000
8000
10000
K = 23.7 kN/mm
Py = 7430 kN
Pmax
= 8140 kN
= 2.55
Rd = 2.03
FEA result
EEEP
Bas
e S
hea
r, k
N
Lateral Drift at Top, mm
4893kN
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5.4 Seismic Response
Pushover Analysis
(a) Yield of vertical
joints of shear wall (b) Yield of vertical
joints of core
(c) Yield of connections
between core panels (d) Yield of shear
connectors
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5.4 Seismic Response
Non-linear Time History Analysis
Seismic response of the high-rise wood building is crucial in the ultimate
limit state.
Ten (10) Far-Field earthquake records were scaled at the corresponding
fundamental period of the building model to match the spectral acceleration,
Sa, of the Vancouver design spectrum.
0.01 0.1 1 101E-3
0.01
0.1
1
10
Sp
ectr
al A
ccel
erat
ion
, S
a(g
)
Period, T(s)
Target Spectrum
Results Geom. Mean
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5.4 Seismic Response
Non-linear Time History Analysis
0 2 4 6 8 104000
5000
6000
7000
8000
9000
Bas
e S
hea
r, k
N
No. of Earthquake Records
Non-linear
Pmax
Py of EEEP
Design Value
0 2 4 6 8 100.0
0.5
1.0
1.5
2.0
2.5
3.0
Inte
r-S
tore
y D
rift
Rat
io, %
No. of Earthquake Records
Non-linear
Design Criterion
(a) Base shear (b) Inter-storey drift ratio
- All the base shears are less than the yield load of EEEP and the maximum
capacity derived by Pushover Analysis
- All inter-storey drift ratios are less than the design requirement of 2.5%. 27
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6. Conclusions
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Gravity loading analysis
the compressive deformation is small
Pushover analysis
the static load-carrying capacity and ductility
is sufficient
Wind-induced response analysis
the deformation, through & across-wind
accelerations are less than the limits
Non-linear time history seismic analysis
the inter-storey drift ratios are less than limit
20-storey timber buildings with the advanced
products and connections are possible.
20-storey timber building
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The End.
Thanks for your attentions!
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