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The scheme is optimized for minimal dissipation and dispersion errors.
Of particular importance is the fact that dispersion errors are minimal, as show through experiments.
The time step is now limited by the tolerable dissipation and dispersion errors in the computation.
Most optimized finite-difference schemes for modeling seismic-wave propagation suppress only spatial but not temporal dispersion errors.
Fourier analysis shows that the dispersion errors, by spatial schemes, have similarities to the transfer function of spatial filters.
In such situations, the accumulation of dispersion errors within hundreds of thousands of time steps usually deteriorates the solution accuracy.
Similar(26)
Although individually these rockets were not accurate, dispersion error became less important when large numbers were fired rapidly in mass attacks.
Dispersion error analysis is also presented.
A notable reduction of the numerical anisotropy was obtained, but the numerical dispersion error was increased.
The optimal linear scheme has minimum dispersion error and a dissipation error that satisfies a dispersion-dissipation relation.
They obtained a significant reduction in the numerical anisotropy, dispersion error and the accumulated phase errors over a broad bandwidth.
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