Landau diamagnetism in noncommutative space and the nonextensive thermodynamics of Tsallis

DOI10.1016/S0375-9601(01)00505-9zbMath0971.82044arXivcond-mat/0103562MaRDI QIDQ5942441

Ahmed Jellal, Ömer F. Dayi

Publication date: 29 August 2001

Published in: Physics Letters. A (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/cond-mat/0103562

zbMATH Keywords

susceptibilityexternal uniform magnetic fieldfactorization approach

Mathematics Subject Classification ID

Statistical mechanics of magnetic materials (82D40) Statistical thermodynamics (82B30)

Related Items (16)

Thermodynamics of a charged particle in a noncommutative plane in a background magnetic field ⋮ ELECTROMAGNETIC EXCITATIONS OF HALL SYSTEMS ON FOUR-DIMENSIONAL SPACE ⋮ COHERENT STATES FOR GENERALIZED LAGUERRE FUNCTIONS ⋮ New bounds for Tsallis parameter in a noncommutative phase-space entropic gravity and nonextensive Friedmann equations ⋮ Bohr-van Leeuwen theorem in non-commutative space ⋮ HARMONIC OSCILLATOR IN NONCOMMUTING TWO-DIMENSIONAL SPACE ⋮ Phase–space noncommutativity and the thermodynamics of the Landau system ⋮ Barut-Girardello and Klauder-Perelomov coherent states for the Kravchuk functions ⋮ Gazeau–Klauder coherent states for trigonometric Rosen–Morse potential ⋮ Photon gas thermodynamics in dS and AdS momentum spaces ⋮ SECOND VIRIAL COEFFICIENT FOR NONCOMMUTATIVE SPACE ⋮ Fibonacci oscillators in the Landau diamagnetism problem ⋮ Barut-Girardello coherent states for the parabolic cylinder functions ⋮ INVERSE SQUARE PROBLEM AND so(2, 1) SYMMETRY IN NONCOMMUTATIVE SPACE ⋮ DEFORMED HARMONIC OSCILLATOR FOR NON-HERMITIAN OPERATOR AND THE BEHAVIOR OF PT AND CPT SYMMETRIES ⋮ Effects of non-commutative phase-space on prolate nuclei in the presence of Coulomb interaction

Cites Work

• Possible generalization of Boltzmann-Gibbs statistics.
• A statistical mechanical approach to generalized statistics of quantum and classical gases
• Tsallis entropy and quantal distribution functions
• On the generalized distribution functions of quantum gases.

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