We use the method of computing numerically the maximal Liapunov characteristics exponent in order to test the stochasticity of a particular model of coupled oscillators, describing a discretized one-dimensional nonlinear Klein-Gordon equation. Such a model was studied, from a different point of view by Fucito et al. and by Butera et al. The result is that a transition to stochasticity occurs when one passes from low energies to higher energies, and furthermore that the stochasticity decreases, tending to zero, at very high energies. © 1983 Società Italiana di Fisica.
Numerical computations of Liapunov exponents for a discretized one-dimensional nonlinear Klein-Gordon equation / G. Caravati, A. Giorgilli, L. Galgani. - In: LETTERE AL NUOVO CIMENTO DELLA SOCIETÀ ITALIANA DI FISICA. - ISSN 0375-930X. - 38:11(1983), pp. 385-389.
Numerical computations of Liapunov exponents for a discretized one-dimensional nonlinear Klein-Gordon equation
A. Giorgilli
;L. Galgani
1983
Abstract
We use the method of computing numerically the maximal Liapunov characteristics exponent in order to test the stochasticity of a particular model of coupled oscillators, describing a discretized one-dimensional nonlinear Klein-Gordon equation. Such a model was studied, from a different point of view by Fucito et al. and by Butera et al. The result is that a transition to stochasticity occurs when one passes from low energies to higher energies, and furthermore that the stochasticity decreases, tending to zero, at very high energies. © 1983 Società Italiana di Fisica.Pubblicazioni consigliate
I documenti in IRIS sono protetti da copyright e tutti i diritti sono riservati, salvo diversa indicazione.