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- W2973757906 abstract "We have adapted the Spectral Transform Method, a technique commonly used in non-linear meteorological problems, to the numerical integration of the Robinson-Trautman equation. This approach eliminates difficulties due to the S 2 x R + topology of the equation. The method is highly accurate for smooth data and is numerically robust. Under spectral decomposition the long-time equilibrium state takes a particularly simple form: all nonlinear (/ > 2) modes tend to zero. We discuss the interaction and eventual decay of these higher order modes, as well as the evolution of the Bondi mass and other derived quantities. A qualitative comparison between the Spectral Transform Method and two finite difference schemes is given." @default.
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- W2973757906 date "1999-01-01" @default.
- W2973757906 modified "2023-09-26" @default.
- W2973757906 title "NUMERICAL INTEGRATION OF THE AXISYMMETRIC ROBINSON-TRAUTMAN EQUATION BY A SPECTRAL METHOD" @default.
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