Scattering of elastic waves by an orthotropic basin of arbitrary shape embe
dded in a half-space is investigated for the sagittal plane motion using an
indirect boundary integral equation approach. Steady-state results were ob
tained for incident plane harmonic pseudo P-, S-, and Rayleigh waves. Detai
led convergence analysis of the method is presented. Green's functions are
evaluated by using adaptive Newton-Cotes or Filon quadratures. Surface grou
nd motion is presented for semicircular and semielliptical basins with diff
erent material properties and various angles of incidence. The results show
that surface motion strongly depends upon nature of incident wave, geometr
y and material properties of the basin, acid location of the observation po
int. Comparison with isotropic basin response demonstrates that anisotropy
is very important in amplification of surface ground motion. Copyright (C)
1999 John Wiley & Sons, Ltd.