| OCR Text |
Show REFERENCES [ 1] K. Aki and P. G. Richards, Quantitative Seismology Theory and Methods. New York, NY: W. H. Freeman and Company, 1980. [2] Z. Alterman and F. C. Karal, "Propagation of elastic waves in layered media by finite difference methods," Bul. Seis. Soc. Am., vol. 58, pp. 367-398, 1968. [3] M. A. Dablain, "The application of higher order differencing to the scalar wave equation," Geophysics, vol. 51, pp. 54-66, 1986. [ 4] Express C User's Guide, Parasoft Corporation, 2500 E. Foothill Blvd., Pasadena, CA 91107, 1990. [5] A. Gupta and V. Kumar, "On the scalability ofFFT on parallel computers," in Proceedings of the Frontiers 90 Conference on Massively Parallel Computation, 1990. [6] J. L. Hennessy and D. A. Patterson, ComputerArchitecturea Quantitative Approach. San Mateo, CA: Morgan Kaufmann Publishers, Inc., 1990. [7] The Transputer Databook, Second Edition, Inmos. Berkeley, CA: Consolidated Printers, 1989. [ 8] C. J as tram and A. Behle, "Elastic modeling by finite-difference and the rapid expansion method (REM)," in Expanded Abstracts With Biographies, 61st Annual International SEG Meeting And Exposition, Houston, TX, pp. 1573-1576, 1991. [9] A. R. Levander, "Fourth-order finite-difference P-SV seismograms," Geophysics, vol. 53, 1425-1436, 1988. [10] E. L. Lindman, 1975, ""Free-space" boundary conditions for the time dependent wave equation," Journal of Computational Physics, vol. 18, pp. 66-78, 1975. [ 11] R. Madariaga, "Dynamics of an expanding circular fault," Bull. Seis. Soc. Am., vol. 66, 639-666, 1976. [12] PVM 3.0 User's Guide And Reference Manual, Oak Ridge National Laboratory, Oak Ridge, TN 37831, 1993. [ 1:3] C. J. Randall, "Absorbing boundary condition for the elastic wave equation," Geophysics, vol. 53, 611-624, 1988. [ 14] N. Ricker, "The form and nature of seismic waves and the structure of seismograms," Geophysics, vol. 5, 348-366, 1940. [ 15] Ricker, N ., "A note on the determination of the viscosity of shale from the measurement |
