Surface Wave Propagation In A Slowly Varying Anisotropic Waveguide

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Abstract

We present a JWKB theory which describes the propagation of seismic surface waves in a laterally heterogeneous, anisotropic waveguide. We introduce a local dispersion relation and local vertical eigenfunctions which depend explicitly on the direction of the local wavevector as a consequence of the anisotropy. the variation of amplitude along a surface wave ray path is determined by a conservation law for the surface wave energy. Apart from the usual dynamical phase, which is the integral of the local wavevector along a ray path, there is an additional variation in phase in a general anisotropic waveguide. This additional phase, which is an analogue of the Berry phase in adiabatic quantum mechanics, vanishes in a waveguide with a local vertical two‐fold symmetry axis or a local horizontal mirror plane. Copyright © 1993, Wiley Blackwell. All rights reserved

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Tromp, J., & Dahlen, F. A. (1993). Surface Wave Propagation In A Slowly Varying Anisotropic Waveguide. Geophysical Journal International, 113(1), 239–249. https://doi.org/10.1111/j.1365-246X.1993.tb02542.x

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