Artículos de revistas
Maximun entropy principle and classical evolution equation with source terms
Fecha
2007-12Registro en:
Schönfeldt, J-H.; Jimenez, N.; Plastino, Ángel Ricardo; Casas, M.; Maximun entropy principle and classical evolution equation with source terms; Elsevier Science; Physica A: Statistical Mechanics and its Applications; 374; 12-2007; 573-584
0378-4371
CONICET Digital
CONICET
Autor
Schönfeldt, J-H.
Jimenez, N.
Plastino, Ángel Ricardo
Casas, M.
Resumen
We devise a maximum entropy technique to construct (approximate) time-dependent solutions to evolution equations endowed with source terms and, consequently, not preserving normalization. In some special cases the method yields exact solutions. It is shown that the present implementation of the maximum entropy prescription always (even in the case of approximate solutions) preserves the exact functional relationship between the time derivative of the entropy and the timedependent solutions of the evolution equation. Other properties of the maximum entropy solutions and some illustrative examples are also discussed.