Mathematical aspects of Bose-Einstein condensation in equilibrium and local equilibrium conditions

Accardi Luigi; Pandiscia Carlo

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Mathematical aspects of Bose-Einstein condensation in equilibrium and local equilibrium conditions

机译：均衡和局部平衡条件下的Bose-Einstein凝结的数学方面

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In the paper(4) the notion of local KMS condition, introduced in Ref. 3 and extended in Ref. 2, was shown to open new possibilities in the study of the problem of Bose-Einstein Condensation (BEC). In this paper we analyze the general structure of states on the CCR algebra over a pre-Hilbert space that satisfies the local KMS condition with respect to a free Hamiltonian H-1 and to a given inverse temperature function beta.

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《Infinite dimensional analysis, quantum probability, and related topics》 |2017年第4期|共22页
作者
Accardi Luigi; Pandiscia Carlo;
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作者单位

Univ Roma Tor Vergata Ctr Vito Volterra Via Columbia 2 I-00133 Rome Italy;

Univ Roma Tor Vergata Ctr Vito Volterra Via Columbia 2 I-00133 Rome Italy;

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原文格式 PDF
正文语种 eng
中图分类物理学;
关键词
Bose-Einstein condensation; non-equilibrium; irreversible thermodynamics;

机译：Bose-Einstein凝结;非平衡;不可逆的热力学;

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Mathematical aspects of Bose-Einstein condensation in equilibrium and local equilibrium conditions

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