Digital simulation of multivariate earthquake ground motions

Earthquake Engineering and Structural Dynamics

Volumn 29, Issue 7, 2000, Pages 1011-1027

  Di Paola, M ^a   Zingales, M ^a  

^a UNIVERSITY OF PALERMO   (Italy)

Author keywords

Digital simulation; Earthquakes; Eigenproperties; Multivariate processes

Indexed keywords

COMPUTER SIMULATION; EIGENVALUES AND EIGENFUNCTIONS; EQUATIONS OF MOTION; MATHEMATICAL MODELS; MATRIX ALGEBRA; PROBABILITY; RANDOM PROCESSES; SEISMIC WAVES; VECTORS;

EARTHQUAKE GROUND MOTIONS; EIGENPROPERTIES; MULTIVARIATE PROCESS; POWER SPECTRAL DENSITY MATRIX;

EARTHQUAKES;

COMPUTER SIMULATION; EARTHQUAKE; GROUND MOTION; SEISMIC RESPONSE;

EID: 0034235898     PISSN: 00988847     EISSN: None     Source Type: Journal    
DOI: 10.1002/1096-9845(200007)29:7<1011::AID-EQE951>3.0.CO;2-F     Document Type: Article

References (20)

1. Luco JE. Response of a rigid foundation to a spatially random ground motion. Earthquake Engineering and Structural Dynamics 1986; 14: 891-908.
2. Harada T. Probabilistic modeling of spatial variation of strong earthquake ground displacements. Proceedings of the 4th Earthquake World Conference, 1986; 605-613.
3. Zhang R, Yong Y, Lin YK, Earthquake ground motion modeling. I: Deterministic point source. ASCE Journal of Engineering Mechanics 1991; 117: 2114-2132.
4. Zhang R, Yong Y, Lin YK, Earthquake ground motion modeling. II: Stochastic line source. ASCE Journal of Engineering Mechanics 1991; 117: 2133-2148.
5. Hanrichandran RS, Vanmarcke EH. Stochastic variation of earthquake ground motion in space and time. Journal of Engineering Mechanics (ASCE) 1986; 112: 154-174.
6. Hanrichandran RS, Wang W. Response of a simple beam to spatially varying earthquake excitation. Journal of Engineering Mechanics ASCE 1998; 114: 1526-1541.
7. Perotti F. Structural response to non-stationary multiple support random excitation. Earthquake Engineering and Structural Dynamics 1990; 19: 513-527.
8. Zerva A, Ang AH-S, Wan YK. Lifeline response to spatially variable ground motion. Earthquake Engineering and Structural Dynamics 1988; 16: 361-379.
9. Grigoriu M. Simulation of multivariate non-stationary random processes by random trigonometric polynomials. Journal of Engineering Mechanics 1993; 119: 328-343.
10. Shinozuka M. Simulation of multivariate and multidimensional random processes. Journal of Acoustical Society of America 1971; 49: 357-367.
11. Shinozuka M, Jan CM. Digital simulation of random processes and its applications. Journal of Sound and Vibrations 1972; 25: 111-128.
12. Shinozuka M, Deodatis G. Stochastic process models of earthquake ground motion. Journal of Probabilistic Engineering Mechanics 1988; 3: 114-123.
13. Li Y, Kareem A. Simulation of multivariate non stationary random processes by FFT. Journal of Engineering Mechanics 1991; 117: 1037-1058.
14. Shinozuka M, Yun C-B, Seya H. Stochastic methods in wind engineering. Journal of Wind Engineering and Industrial Aerodynamics 1990; 36: 829-843.
15. Oliveira CS, Hong H, Penzien J. Ground motion modeling for multiple-input structural analysis. Structural Safety 1991; 10: 79-93.
16. Loh C-H. Spatial variability of seismic waves and its engineering applications. Structural Safety 1991; 10: 95-111.
17. Clough RW. Penzien J. Dynamics of Structures (2nd edn). McGraw Hill: New York, 1993.
18. Di Paola M, Gullo I. Digital generation of multivariate wind field processes. Journal of Probabilistic Engineering, to appear.
19. Shinozuka M, Deodatis G. Simulation of stochastic process by spectral representation. Applied Mechanics Reviews 1991; 4: 191-204.
20. Vanmarcke E. Random Field: Analysis and Synthesis, MIT Press; Massachusetts, 1984.