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首页> 外文期刊>Journal of physics, A. Mathematical and theoretical >A scaling approach to the existence of long cycles in Casimir boxes
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A scaling approach to the existence of long cycles in Casimir boxes

机译:卡西米尔盒中长周期存在的一种缩放方法

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摘要

We analyze the concept of generalized Bose_Einstein condensation (g-BEC), known since 1982 for the perfect Bose gas (PBG) in Casimir (or anisotropic) boxes. Our aim is to establish a relation between this phenomenon and two concepts: the concept of long cycles and the off-diagonal-long_range-order (ODLRO), which are usually considered as an adequate way to describe standard BEC on the ground state for cubic boxes. First, we show that these three criteria are equivalent in this latter case. Then, based on a scaling approach, we revise the formulation of these concepts to prove that the classification of g-BEC into three types I, II, III, implies a hierarchy of long cycles (depending on their size scale) as well as a hierarchy of ODLRO which depends on the coherence length of the condensate.
机译:我们分析了广义Bose-Einstein凝聚(g-BEC)的概念,该概念自1982年以来就以卡西米尔(或各向异性)箱中的理想Bose气体(PBG)着称。我们的目标是在此现象与两个概念之间建立联系:长周期和离对角线长程阶数(ODLRO),通常认为这是描述立方基态的标准BEC的适当方法。盒子。首先,我们证明这三个条件在后一种情况下是等效的。然后,基于缩放方法,我们修改了这些概念的表述,以证明将g-BEC分为三种类型I,II,III意味着长周期的层次结构(取决于它们的大小尺度)以及ODLRO的层次取决于冷凝物的相干长度。

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