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   <subfield code="a">Robust finite-difference scheme for elastic waves on coarse grids</subfield>
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   <subfield code="c">[Jiří Zahradník, František Hron]</subfield>
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   <subfield code="a">Summary: An explicit scheme for 2-D problems of P-SV waves is proposed, 4th order accurate in space and 2nd order accurate in time. The elastodynamic equations are discretized without destroying their self-adjoint nature. Twenty—four effective parameters are introduced at every grid point that make the scheme sensitive enough to spatial variations of the actual Lamé parameters. The scheme is of the same form everywhere, including discontinuities. In particular, also the free surface is described without special formulas; the so-called vacuum formalism is developed. These features make the method simple and widely applicable. However, boundary conditions are only approximately satisfied. Nevertheless, comparisons with independent methods indicate satisfactory results. They include, for example, local Rayleigh waves and bidimensional resonances in basin-like models with strongly curved interfaces of a high velocity contrast (1 : 5), whose principal features were modelled by the present method well.</subfield>
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