Evaluation of Seismic Hazard of NPP in China

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Oct 24, 2016 - [1] Robin K. McGuire. Probabilistic seismic hazard ... James C. Yount, Laurence W. Anderson, Kenneth D. Smith, Ronald L. Bruhn, Peter L K ...
Evaluation of Seismic Hazard of NPP in China Jing Xu and Guo Xing Nuclear & Radiation Safety Center, MEP, China

October 24, 2016

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

October 24, 2016

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Content

1

Seismic Hazard Modeling

2

Seismic Shaking ε of GMPE Scenario Earthquake Site Response

3

Fault Displacement PFDSHA Example

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Hazard Modeling

Seismic Hazard Modeling

Seismic Hazard Modeling Two types of methods for seismic hazard modeling, PSHA and DSHA.

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Seismic Hazard Modeling

PSHA & DSHA

Figure: The schematic of PSHA and DSHA(After Z. Wu, 2014) Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

China probabilistic sesimic hazard analysis(CPSHA)

CPSHA Probabilistic seismic hazard analysis (PSHA) considers a multitude of earthquake occurrences and ground motions, and produces an integrated description of seismic hazard representing all events (After McGuire,1995) [1]; CPSHA is a model used for eavluating seismic hazard of China; Modified the PSHA proposed by Cornell based on seismicity character of China, main difference is the concept of spatatial distribution function.

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

ε of GMPE

Ground Motion Prediction Equation(GMPE)

log(Y ) = c1 + c2 M + c3 M 2 + c4 log(R + c5 expc6 M ) + εσ

(1)

where, Y is the ground motion parameter, c1 − c6 are regression constants, R is the epicentral distance, M is the magnitude of earthquake, σ is the standard deviation of log(Y ), ε is a random variable follow standard normal distribution.

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Seismic Shaking

ε of GMPE

Regional Seismotectonic Model

Figure: Regional Seismotectonic Model

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Seismic Shaking

ε of GMPE

Seismic source

Figure: Seismic Sources

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Seismic Shaking

ε of GMPE

Seismicity parameters of seismic statistical zones

Table: Seismicity parameters of seismic statistical zones

seismic statistical zone 11 22

1 2

b 0.625 0.628

a 4.742 4.828

µ4 1.154 1.02

Mu 8.5 7.5

TanLu From mid-lower reaches of the Yangtze river to south Yellow sea

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Seismic Shaking

ε of GMPE

Influence of truncate level on CPSHA result

Figure: Influence of truncate level (ε) on PSHA

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Seismic Shaking

ε of GMPE

Summary of ε

NPP sites generally located in low seismicity regions, then, in the processing to define design basis ground motion(SL-2),taken ε as 3 is an accepted level; It is adqueate to take a larger truncate level in SPRA of NPP

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Seismic Shaking

Scenario Earthquake

Scenario Earthquake The earthquake threat is characterized by a single magnitude, distance, and perhaps other parameters; This allows additional characteristics of the ground shaking to be modeled, such as duration, nonstationarity of motion, and critical pulses.

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Seismic Shaking

Scenario Earthquake

Seismic source of a nuclear facility site

Figure: Seismic Source Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Scenario Earthquake

Probability distribution of single variables

ε

M

R

Figure: Probability distribution of single variable Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Scenario Earthquake

0.009 0.006 0.003

Distribution

0.012

Joint probability distribution of magnitude-distance

0 10

e nc

20

sta Di

6.0

) Ms de( 6.8 nitu g Ma

30

) (km

6.4

40

7.2

Figure: Joint probability distribution of magnitude-distance

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Seismic Shaking

Scenario Earthquake

Joint probability distribution of magnitude-ε

Figure: Joint probability distribution of magnitude-ε

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Seismic Shaking

Scenario Earthquake

Mean and median of variable (M, R, ε)

mean (7.16, 29.6, 1.22) median (7.30, 29.7, 0.99) where, M is magnitude, unit: Ms; R is the projected epicentral distance along minor axis of equivalent ellipse, unit: km; ε is the number of standard deviations that the ground motion is above or below the median predicted motion for attenuation relationship.

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Scenario Earthquake

Compare of UHRS, Trimean and Trimode spectrum

Sa(gal)

103

102

UHRS Trimean

Trimode

101 0.1

0.2

0.5

1

2

5

10

20

50

Frequency(Hz) Figure: Comparison of UHRS,Trimean spectrum and Trimode spectrum of variables (M, R, ε) matched to target PGA

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Site Response The presence of soils, geological sediments and weathered rock (collectively known as regolith), can amplify the level of ground shaking experienced during an earthquake, including the affect of regolith on earthquake ground shaking is an important component of any seismic hazard analysis; Computed transfer function relating bedrock acceleration to surface acceleration, response spectral acceleration and amplification factor, through equivalent linear site-response analysis; Verified the availablity of random vibration theory (RVT) method.

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Seismic Shaking

Site Response

UHRS of bedrock

Sa(g)

1.0

0.1

0.0 0.01 0.02

0.05

0.1

0.2

0.5

1

2

5

10

Period(sec)

Figure: UHRS of bedrock

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Shear wave velocity profile of site Vs(m/sec) 0

1000

2000

3000

0

Depth(m)

100

200

300

400

Figure: Shear wave velocity profile of borehole

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Borehole log Relative Position 0

5

10

0

Depth(m)

100

200

300

400

Figure: borehole log

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Damping ration Vs. strain curves

Damping ratio(%)

30

20

10

0.1

1

10

100

Strain(1e−4)

Figure: damping ratio Vs. strain curves

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Seismic Shaking

Site Response

G /Gmax Vs. strain curves 1.0

G/Gmax

0.8

0.6

0.4

0.2

0.1

1

10

100

Strain(1e−4)

Figure: G /Gmax Vs. strain curves

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Accelaration transfer function of profile of zk41 3

AR

2

1

0 0.1

1

10

Frequency(Hz)

Figure: Accelaration transfer function of profile of zk41

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

The distribution of response spectra lead by shear wave velocity 10 5

Sa(g)

2 1 0.5 0.2 0.1 0.05 0.02 0.01 0.005 0.002 0.001 0.01 0.02

0.05

0.1

0.2

0.5

1

2

5

10

Period(sec)

Figure: The distribution of response spectra lead by shear wave velocity

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Seismic Shaking

Site Response

Compare the response spectra between best estimate profile and random variation shear wave velocity(Vs ) 10 5

Sa(g)

2 1 0.5 0.2 0.1 0.05 0.02 0.01 0.005 0.002 0.001 0.01 0.02

0.05

0.1

0.2

0.5

1

2

5

10

Period(sec)

Figure: Compare the response spectra between best estimate profile and random variation shear wave velocity Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

The distribution of transfer function lead by soil dynamic character curves

AR

4

2

0 0.1

1

10

Frequency(Hz)

Figure: The distribution of transfer function lead by soil dynamic character curves

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Compare the response spectra between best estimate profile and random soil dynamic character curves

Sa(g)

1.0

0.1

0.0 0.01 0.02

0.05

0.1

0.2

0.5

1

2

5

10

Period(sec)

Figure: Compare the response spectra between best estimate profile and random soil dynamic character Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

The distribution of transfer function lead by jointly random Vs and soil dynamic character curves

AR

4

2

0 0.1

1

10

Frequency(Hz)

Figure: The distribution of transfer function lead by jointly random Vs and soil dynamic character curves Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Compare the response spectra between best estimate profile and jointly random Vs and soil dynamic character curves

Sa(g)

1.0

0.1

0.0 0.01 0.02

0.05

0.1

0.2

0.5

1

2

5

10

Period(sec)

Figure: Compare the response spectra between best estimate profile and jointly random Vs and soil dynamic character curves Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Seismic Shaking

Site Response

Summary of site response

Acceleration transfer function result demonstrate that RVT method could display the influence of soil on ground motion; Surface acceleration spectrum indicate that the primary factor of the uncertainty in site response is the shear wave velocity; The main effect of uncertainty in profile model on site response result, is extended the frequency range of peak; The median, plus, and minus one standard deviation result of random model basiclly envelope the result of best estimate model.

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Fault Displacement

Fault Displacement The provisions in chapter 8 and part of chapter 9 of IAEA SSG-9, identified why and how to probabilistically analysis fault displacement hazard of NPP site. Information comes to light that requires a new assessment of fault displacement potential to be made for a site with existing nuclear power plants; With the totality of the available data, probabilistic methods analogous to and consistent with those used for the ground motion hazard assessment should be used to obtain an estimate of the annual frequency of exceedance of various amounts of displacement at or near the surface;

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Fault Displacement

PFDSHA

Method

Youngs et al. (2003) introduced probabilistic fault displacement seismic hazard analysis method in the procedure of evaluating hlw repository site yucca montain, fitted the distribution of probability of surface rupture and fault displacement, based on basin and ridge province data; Stepp et al. (2001) adopted PFDSHA method to evaluate fault displacement hazard of 9 sites in yucca mountain.

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Fault Displacement

PFDSHA

Distribution of fault displacement

Figure: Distribution curve of fault displacement of yucca montain(After youngs et al. 2003) [2]

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Fault Displacement

PFDSHA

Fault displacement hazard curves of yucca mountain sites

Figure: Fault displacement hazard curves of bow ridge and solitario canyon fault(After stepp et al. 2001) [3]

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Fault Displacement

Example

Seismogenic Fault

Figure: Reaches of west napa fault

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Fault Displacement

Example

Seismicity

G-R Relationship log(NM ) = a − bM where, M is magnitudea, b are regression parameters, NM is the annual number of earthquakes which magnitude equal to or larger than M.

Table: Seismicity parameters of West Napa fault

M0 5.0

µ5 1.8

β 2.1

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Fault Displacement

Example

Fault displacement prediction equation Fault displacement prediction equation(FDPE) log(d) = C1 M + C2 log(r ) + C3 + εσ where, d is fault displacement, C1 , C2 , C3 are regression parameters, σ is standard deviation of log(d), ε is a random variable follow standard normal distribution.

Table: Regression parameters of FDPE

C1 1.42

C2 -0.16

C3 6.82

σ 1.20

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Fault Displacement

Example

Result

Figure: The distribution of fault displacement under different APE

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Fault Displacement

Example

Result

Figure: The fault displacement hazard curves of locations in middle part of West Napa fault

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Fault Displacement

Example

Analysis

Along with the decrease of APE, the absolute value of fault displacement is increased; The larger displacement gradually concentrated on fault trace; The displacement near fault vertix are relatively smaller than that on middle part.

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Fault Displacement

Example

Analysis

log(d) and log(APE ) nearly follow a linear relationship; The hazard curves nearly parallel, mean APE of 45cm is approsimite to 0.0004, that is probability of exceedance of 50 years is 2%, be equal to the probability of exceedance of ’large ground motion’

Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Fault Displacement

Example

Discussion

It is nessary to evaluate the displacement on site introduced by fault even if a small scale strike-slip one; The distribution of fault trace is the input of PFDSHA, and have significant influence to analysis results.

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Reference

[1] Robin K. McGuire. Probabilistic seismic hazard analysis and design earthquakes: Closing the loop. Bulletin of the Seismological Society of American, 85(5):1275–1284, 1995. [2] Robert R. Youngs, Walter J. Arabasz, R. Ernest Anderson, Alan R. Ramelli, Jon P. Ake, David B. Slemmons, James P. McCalpin, Diane I. Doser, Christopher J. Fridrich, Frank H. Swan, Albert M. Rogers, James C. Yount, Laurence W. Anderson, Kenneth D. Smith, Ronald L. Bruhn, Peter L K Knuepfer, Robert B. Smith, Craig M. DePolo, Dennis W. O’Leary, Kevin J. Coppersmith, Silvio K. Pezzopane, David P. Schwartz, John W. Whitney, Susan S. Olig, and Gabriel R. Toro. A methodology for probabilistic fault displacement hazard analysis (PFDHA). Earthquake Spectra, 19(1):191–219, 2003. Jing Xu and Guo Xing (Nuclear & RadiationEvaluation Safety Center, of Seismic MEP, China) Hazard of NPP in China

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Reference

[3] J. Carl Stepp, Ivan Wong, John Whitney, Richard Quittmeyer, Norman Abrahamson, Gabriel Toro, Robert Youngs, Kevin Coppersmith, Jean Savy, and Tim Sullivan. Probabilistic seismic hazard analyses for ground motions and fault displacement at Yucca Mountain, Nevada. Earthquake Spectra, 17(1):113–151, 2001.

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