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Condensation and symmetry-breaking in the zero-range process with weak site disorder

机译:弱位错的零距离过程中的凝聚和对称破坏

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Condensation phenomena in particle systems typically occur as one of two distinct types: either as a spontaneous symmetry breaking in a homogeneous system, in which particle interactions enforce condensation in a randomly located site, or as an explicit symmetry breaking in a system with background disorder, in which particles condensate in the site of extremal disorder. In this paper we confirm a recent conjecture by Godreche and Luck by showing, for a zero range process with weak site disorder, that there exists a phase where condensation occurs with an intermediate type of symmetry-breaking, in which particles condensate in a site randomly chosen from a range of sites favoured by disorder. We show that this type of condensation is characterised by the occurrence of a Gamma distribution in the law of the disorder at the condensation site. We further investigate fluctuations of the condensate size and confirm a phase diagram, again conjectured by Godreche and Luck, showing the existence of phases with normal and anomalous fluctuations. (C) 2016 Elsevier B.V. All rights reserved.
机译:粒子系统中的凝结现象通常以两种不同的类型之一发生:在均质系统中以自发对称性破坏,其中粒子相互作用在随机定位的位置强制凝结,或者在背景无序的系统中以显式对称性破坏,其中颗粒在极端疾病的部位凝结。在本文中,我们证明了Godreche和Luck的最新猜想,对于一个弱位点紊乱的零范围过程,表明存在一个中间相对称破坏发生凝结的阶段,其中颗粒在一个点处随机凝结从受疾病困扰的地点中选择。我们表明,这种类型的冷凝的特征是在冷凝位置处的紊乱定律中出现了伽马分布。我们将进一步研究凝结水量的波动,并确定一个由戈德雷切和勒克再次猜想的相图,表明存在正常和异常波动的相。 (C)2016 Elsevier B.V.保留所有权利。

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