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Maximum entropy, Lie algebras and quantum thermodynamics

Varela, Horacio Luis et al · SEDICI UNLP · 1994

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An exactly solvable quantum many-fermion system with an arbitrarily strong two-body interaction is studied and some exact thermodynamic functions (in the thermodynamic limit) are derived within the framework of the statistical inference scheme based on information theory. The solution for the associated su(3) Clebsch-Gordan series (for any number of particles) is given. A very important relation between the (many-body) system`s entropy per particle (in the thermodynamic limit) and the multiple Kronecker product multiplicities (for any member of an infinite class of Lie-algebraic exactly solvable models) is demonstrated. A general procedure for the treatment of the full class of solvable models is outlined. Facultad de Ciencias Exactas

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APA 7

Varela, H. L. E. A. (1994). Maximum entropy, Lie algebras and quantum thermodynamics. http://sedici.unlp.edu.ar/handle/10915/2782

MLA

Varela, Horacio Luis et al. "Maximum entropy, Lie algebras and quantum thermodynamics." 1994. http://sedici.unlp.edu.ar/handle/10915/2782.

Chicago

Varela, Horacio Luis et al. 1994. "Maximum entropy, Lie algebras and quantum thermodynamics.". http://sedici.unlp.edu.ar/handle/10915/2782.

Harvard

Varela, H. L. E. A. 1994, Maximum entropy, Lie algebras and quantum thermodynamics, SEDICI UNLP, available at: http://sedici.unlp.edu.ar/handle/10915/2782 [Accessed 8 Aug. 2026].

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Title
Maximum entropy, Lie algebras and quantum thermodynamics
Author / contributors
Varela, Horacio Luis et al
Publisher
SEDICI UNLP
Publication year
1994
Language
English

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