j.l. chazelas the earthquake simulator actidyn qs 80.ppt earthquake... · actidyyqn qs80 basics...
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Th th k i l tThe earthquake simulatorActidyn QS 80Actidyn QS 80
J.L. Chazelas3/3/2011
Intervenant - date
OutlinesOutlines
P f i h k i h if• Performing earthquakes in the centrifuge• The main technologies• Specifying an earthquake simulatorSpecifying an earthquake simulator• The Actidyn QS80
– Basics of the QS80– Control of « pretest » and eathquake with Data Physics SignalStar
• Performances – Sines– Sines– Real-like earthquakes
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Performing an earthquake in the centrifugePerforming an earthquake in the centrifuge
S il
Bedrock
Soil
Soil
Prototype
Soil
Box
The physical model
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Performing an earthquake in the centrifugePerforming an earthquake in the centrifuge
The eath gravity defines the vertical
Z
Y
During rotation, the centrifuge gravity is the vertical of the model
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Main technologiesMain technologies
• Mechanical devices
• in Suzuki K., Babazaki R., Suzuki Y. 1994
• In Coe, Prevost et Scanlan , 19851
• in Madabhushi S.P.G., Schofield A.N., Lesley S , 1998
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Main technologiesMain technologies
Pi l t i ll t k• Piezoelectric cell stack
In Arulanandan K. & al, 1982.
• Electromagnetic device
In Fuji, 1991
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Main TechnologiesMain Technologies
The electro-hydraulic devices
•in Van Laak , Elgamal et Dobry , 1994
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Specifying an earthquake simulatorSpecifying an earthquake simulator
Classical specifications
Working centrifuge acceleration 20 to 100 g
Payload 50 to 300 kg (generally including box)
Maximum accélération 0.25 g prototype before Kobe0 40 g prototype since Kobe
Maximum velocity 1 m/s
0.40 g prototype since Kobe
Maximum displacement 5 mm model
Type of earthquake Sine / real-like scaled earthquake
Frequency bandwidth 20 – 200 Hz
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Actidyn QS 80 - Basicsy QA complementary equipment to the centrifuge
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Actidyn QS80 basicsy QDynamic equilibrium
PAYLOAD WEI
GHT
WEI
GHT
PAYLOAD
COUN
TERW
COUN
TERW
OIL BEARING
RETURN TANKOIL BEARING
CENTERING JACKS
BASKET PLATFORM
Payload + Counterweight in dynamic equilibrium + oil bearings
Vibration isolation
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Actidyn QS80 basics
counterweightsDynamic equilibrium
payload
Centeringjacks
h d li b i
Double action Jack
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hydraulic bearings
Actidyn QS80 basicsy QGuiding through multiaxis controller
Shaking
table
X
V ti l S ti
Hydraulic bearlings
Friction Paper Double action Jack
Y
• Free floating on oil bearings• No mechanical guiding in X Y Z directions
Vertical Section Top view
• No mechanical guiding in X, Y, Z directions • Movement controled by the coordination of 2 jacks
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Actidyn QS80 basicsy QThe multiaxis controller
TEAM Amplifiers
DATA PHYSICS I/O UnitABAQUS
(Pivot)
Drive 1(t)Drivre 2(t)
LVDT
Shaking table
DATA PHYSICS S/WSIGNAL STAR
(Command Room)
Accelerometers
Servos
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Actidyn QS80 basicsy QTuning Drives in a non linear context
• The jacks and the servo-valves j
ELECTRIC DRIVING SIGNAL
LEV
EL
• The electromagnet level transforms the « drive » in a low pressure circuit unbalance
N N
SS
O -
HY
DR
AU
LIC
« drive » in a low pressure circuit unbalance
• The hydraulic amplifier tranforms the unbalance in high pressure flow to jack back or forth h b
LOW PRESSURE E
LEC
TRO
chambers
• The leaks and the surplus are returned to a tank
ER
RA
ULI
C A
MPL
IFI
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HIGH PRESSURE
SUPPLY
JACK BACK
JACK FORTH
RETURN TO TANK
HY
DR
Actidyn QS80 basicsy QTuning Drives in a non linear context – Data Physics Signal Star
• 1st step : computing drives at low level ShakingD1 D21st step : computing drives at low level– Computation of transfert functions– 16 sequences of windowed white noise at low level
Shaking tableD1 D2
– Computation of an average transfer functionAcc1 Acc2Dj
AcciHij = ⎥⎦
⎤⎢⎣
⎡=
2221
1211HHHH
H
p g
• 2nd step : increasing the level of the drives and fitting to the reference signal – Computation of the first drive at low level
⎥⎦
⎤⎢⎣
⎡=⎥
⎦
⎤⎢⎣
⎡ −
ff
DD 1
2
1ReRe
H ⎥⎦
⎤⎢⎣
⎡
2
1AccAcc
record
– Fitting by repetition and correction of error in the time domain
⎦⎣⎦⎣ 2 ⎦⎣ 2
⎥⎦
⎤⎢⎣
⎡
corr2
corr1DD
⎤⎡D
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– Amplification of for a higher level⎥⎦
⎤⎢⎣
⎡
corr2
corr1DD
« Pretests » control with Data Physics Signal Star« Pretests » control with Data Physics Signal Star
Magnitude of H11 and H22
Phase of H11 and H22
The last white noise sequence
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Earthquake Control with Data Physics Signal StarEarthquake Control with Data Physics Signal Star
Comparing Acc1, Acc2 and Y table
Drives for Martinique JARA
Comparing Y,X,Z and Reference
Spectra at the table endSpectra at the table end
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PerformancesOutline specification figures
Model Scale Prototype Scale 80 gcModel Scale Prototype Scale – 80 gc
Total mass 2000kg
Payload 400kg
P l d di i L 1 0 5 h 0 6Payload dimension L=1m, w=0.5m, h=0.6m
Model in ESB Box L=0.8 m, w=0.35m, h=0.40m 64 m – 28 m – 32 m
Centrifuge G-level (in gc) 20 to 80 gc 1 g
Seismic G-level (in gh) 40 gh or 0.5 centrifuge acc. 0.5 g
Displacement peak 5 mm 40 cm
Velocity peak 1 m/s 1 m/s
Maximum test duration 1s 80 s
Frequency response (earthquake) 20 Hz to 300Hz 0.25 Hz to 3.75 Hz
Frequency response (sine) 20 Hz to 200Hz 0.25 Hz to 2.5 Hz
Input quality < 5%
Spurious movements and < 10%refRMS
refRMSYRMS
−
YRMSXRMS
YRMSZRMS
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PerformancesThe theoritical limit curve of an electo-hydraulic device
Reduction : 1/80Gravity : 80 gcPrototype Freq : 1.1 HzPrototype ampl. : 0.5 g
Reduction : 1/80Gravity : 80 gcPrototype Freq : 0.5 HzPrototype ampl. : 0.3 g
50 g 40 ghyp p g
g M
ag -
g
Limit curve for 60 gc tests
10 g
Log
20 Hz 100 Hz 200 Hz5 g
Log Freq. - Hz62 Hz32 Hz
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PerformancesT i i 40 80 H 16 h d lTuning sines – 40 gc – 80 Hz – 16 gh model
or 1gc – 2 Hz – 0.4 gh prototype
20.0 Y table
10.0
20.0 Y tableX tableZ tableRef Y1
-10.0
0
g
0 100m 200m 300m 400m-20.0
s
• Complementary quality criteria– Harmonics
Stability8.00
10.0
12.0
14.0
e, g
Y table¤X tableZ table
Y table
– Stability– Spurious frequencies
2.00
4.00
6.00
8.00
Mag
nitu
de
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0 50.0 100 150 200 250 300 350 400 0
Hz
Performanceson the way to Tune a sine – 40 gc – 140 Hz – 16 gh model
The 1st step increasing from « reference - 10 dB » to « reference -8 dB »
Difference in drives
2 shots at -8 dB
Harmonics in X
2 shots at – 6 dB
……
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Performancesfinal tuning of the sine – 40 gc – 140 Hz – 16 gh model
20.0 Y table14 0
final tuning of the sine – 40 gc – 140 Hz – 16 gh model 1 gc – 3.5 Hz – 0.4 gh prototype
10.0
20.0 Y tableX tableZ tableRef Y1
8.00
10.0
12.0
14.0
e, g
Y table¤X tableZ table
Y table
-10.0
0
g
Rms:11.0 Rms:10.5 Rms:909m2.00
4.00
6.00
Mag
nitu
de
204m 223m-20.0
s
Rms:909mRms:1.16
0 50.0 100 150 200 250 300 350 400 0
Hz
20.0
10.0
-10.0
0
g
Y tableX table
Rms:9.92 Rms:9.54 Rms:882m
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0 100m 200m 300m 400m-20.0
s
tabeZ tableRef Y1
Rms:882mRms:1.08
Performing real like earthquakesPerforming real-like earthquakes
• Original record filtered in the (20 – 300)/Ng Hz bandwidth• Scaling to cope with physical limits at model scale
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• Scaling to cope with physical limits at model scale0.5 g – 1 m/s – 5 mm disp.
Performing real like earthquakesPerforming real-like earthquakes
• Adapting the scaling to the bandwidth of the earthquake• Scaling the magnitude
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Thank for your attentionThank for your attention
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