论文信息 - Analysis of Four Numerical Schemes for a Nonlinear Klein-Gordon Equation - 字舞流文

Analysis of Four Numerical Schemes for a Nonlinear Klein-Gordon Equation

L. Vázquez | S. Jiménez

[1] R. D. Richtmyer,et al. Difference methods for initial-value problems , 1959 .

[2] W. Strauss,et al. Numerical solution of a nonlinear Klein-Gordon equation , 1978 .

[3] Mark J. Ablowitz,et al. Solitary wave collisions , 1979 .

[4] Shigehiro Ushiki,et al. Chaos in numerical analysis of ordinary differential equations , 1981 .

[5] L. Peliti,et al. Approach to equilibrium in a chain of nonlinear oscillators , 1982 .

[6] Jesús María Sanz-Serna,et al. An explicit finite-difference scheme with exact conservation properties , 1982 .

[7] J. Gibbon,et al. Solitons and Nonlinear Wave Equations , 1982 .

[8] Numerical computations of Liapunov exponents for a discretized one-dimensional nonlinear Klein-Gordon equation , 1983 .

[9] Luis. A NUMERICAL SCHEME FOR NONLINEAR KLEIN-GORDON EQUATIONS , 1983 .

[10] Luis Vázquez,et al. Numerical solution of a nonlinear wave equation in polar coordinates , 1984 .

[11] R. Vilela Mendes. Generating functions for noncanonical maps , 1986 .

[12] J. Butcher. The Numerical Analysis of Ordinary Di erential Equa-tions , 1986 .

[13] Comportamiento de ciertas cadenas de osciladores no lineales , 1988 .