Thermodynamic potentials for non-equilibrium systems

Orazio Descalzi; Servet Martinez; Enrique Tirapegui

doi:10.1016/S0960-0779(01)00077-7

Thermodynamic potentials for non-equilibrium systems

Orazio Descalzi^*
, Servet Martinez
, Enrique Tirapegui

^*Autor correspondiente de este trabajo

Producción científica: Contribución a una revista › Artículo de la conferencia › revisión exhaustiva

16 Citas (Scopus)

Resumen

The notion of non-equilibrium potential for systems far from equilibrium is reviewed and the relation to the reversed process is examined. The potential is constructed in the neighborhood of the homogeneous attractors for a non-variational extended system, namely the subcritical complex Ginzburg–Landau equation. This construction is the second known example of a Lyapunov functional for a non-variational system.

Idioma original	Inglés
Páginas (desde-hasta)	2619-2630
Número de páginas	12
Publicación	Chaos, Solitons and Fractals
Volumen	12
N.º	14-15
DOI	https://doi.org/10.1016/S0960-0779(01)00077-7
Estado	Publicada - 12 nov. 2001
Evento	Irreversibility, Probability and Complexity - Brussels, Bélgica Duración: 12 nov. 2001 → 12 nov. 2001

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title = "Thermodynamic potentials for non-equilibrium systems",

abstract = "The notion of non-equilibrium potential for systems far from equilibrium is reviewed and the relation to the reversed process is examined. The potential is constructed in the neighborhood of the homogeneous attractors for a non-variational extended system, namely the subcritical complex Ginzburg-Landau equation. This construction is the second known example of a Lyapunov functional for a non-variational system.",

keywords = "Computational complexity, Entropy, Lyapunov methods",

author = "Orazio Descalzi and Servet Martinez and Enrique Tirapegui",

note = "Funding Information: E.T. thanks the support of this work by Fondecyt (P. 1990991), FONDAP (P. 11980002), CNRS-CONICYT Project and C{\'a}tedra Presidencial en Ciencias. S.M. wishes to thank Fondecyt (P. 1970506). O.D. wishes to thank Fondecyt (P. 3940001) and Fondo de Ayuda a la Investigaci{\'o}n de la Universidad de los Andes (P. ICIV-001-2000).; Irreversibility, Probability and Complexity ; Conference date: 12-11-2001 Through 12-11-2001",

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doi = "10.1016/S0960-0779(01)00077-7",

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TY - JOUR

T1 - Thermodynamic potentials for non-equilibrium systems

AU - Descalzi, Orazio

AU - Martinez, Servet

AU - Tirapegui, Enrique

N1 - Funding Information: E.T. thanks the support of this work by Fondecyt (P. 1990991), FONDAP (P. 11980002), CNRS-CONICYT Project and Cátedra Presidencial en Ciencias. S.M. wishes to thank Fondecyt (P. 1970506). O.D. wishes to thank Fondecyt (P. 3940001) and Fondo de Ayuda a la Investigación de la Universidad de los Andes (P. ICIV-001-2000).

PY - 2001/11/12

Y1 - 2001/11/12

N2 - The notion of non-equilibrium potential for systems far from equilibrium is reviewed and the relation to the reversed process is examined. The potential is constructed in the neighborhood of the homogeneous attractors for a non-variational extended system, namely the subcritical complex Ginzburg-Landau equation. This construction is the second known example of a Lyapunov functional for a non-variational system.

AB - The notion of non-equilibrium potential for systems far from equilibrium is reviewed and the relation to the reversed process is examined. The potential is constructed in the neighborhood of the homogeneous attractors for a non-variational extended system, namely the subcritical complex Ginzburg-Landau equation. This construction is the second known example of a Lyapunov functional for a non-variational system.

KW - Computational complexity

KW - Entropy

KW - Lyapunov methods

UR - https://www.scopus.com/pages/publications/0035851436

U2 - 10.1016/S0960-0779(01)00077-7

DO - 10.1016/S0960-0779(01)00077-7

M3 - Conference article

AN - SCOPUS:0035851436

SN - 0960-0779

VL - 12

SP - 2619

EP - 2630

JO - Chaos, Solitons and Fractals

JF - Chaos, Solitons and Fractals

IS - 14-15

T2 - Irreversibility, Probability and Complexity

Y2 - 12 November 2001 through 12 November 2001

ER -

Thermodynamic potentials for non-equilibrium systems

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