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Bulletin of the Seismological Society of America; October 1969; v. 59; no. 5; p. 2039-2059
© 1969 Seismological Society of America
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Asymptotic theory of body waves in a radially heterogeneous Earth

SARVA JIT SINGH* and ARI BEN-MENAHEM

DEPARTMENT OF APPLIED MATHEMATICS THE WEIZMANN INSTITUTE OF SCIENCE, REHOVOT, Israel

Abstract

Various aspects of elastic wave propagation in a spherically symmetric, non-gravitating, isotropic, inhomogeneous medium are considered. It is shown through a simple example that the high frequency decoupling conditions of the vector wave equation may be approximately satisfied by real Earth models. An asymptotic theory is developed for the decoupled potential equations. This theory is applied to the case of a shear dislocation and to that of a center of compression in a radially heterogeneous medium. Explicit expressions are obtained for the ray-theoretical displacements.

Footnotes

* On leave from the Department of Mathematics, Kurukshetra University, Kurukshetra, India.




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