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DISORDERED WIGNER CRYSTALS

机译:无序的无序晶体

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摘要

Disorder effects in quantum electronic systems have led to a variety of novel phases. Fermionic systems have played a special role in our understanding of such effects. Indeed for fermions, the Pauli principle prevent the fermions to be trapped macroscopically in the minima of the random potential, making the non interacting case worthwhile to study. Disorder then leads to the rich physics of Anderson localization. Using both scaling theories and sophisticated field theoretical techniques, it is now known that electrons are localized by disorder in one and two dimensions, whereas a mobility edge exists in three dimensions. The situation becomes much more complicated when one wants to take into account the electron-electron interaction. Such a question was crucial for the understanding of doped semiconductors. In addition recent experiments in two dimensional electron gas systems have prompted the question of whether a metal-insulator transition could exist in interacting systems (see [2] and references therein), stimulating further interest in this problem. On the theoretical side the question is extremely complicated. Most of the theoretical approaches used for free electrons either fail or become much more complicated when interactions are included which makes it more difficult to obtain unambiguous answers. Perturbative calculations or renormalization group calculations can be made for weak interactions. Unfortunately they scale to strong coupling, which leaves the question of the large scale/low energy physics still open.
机译:量子电子系统中的混乱效应导致了各种新阶段。 Fermionic Systems在我们对这些效果的理解中发挥了特殊作用。实际上是为了使保罗原则预防魔法物质在随机潜力的最小值中宏观地被捕获,使得不值得研究的非相互作用的情况。然后导致安德森本土化的丰富物理。使用缩放理论和复杂的现场理论技术,现在已知电子在一个和两个维度中通过无序定位,而移动边缘存在三维。当人们想考虑电子 - 电子相互作用时,情况变得更加复杂。这样一个问题对于对掺杂半导体的理解至关重要。此外,在二维电子气体系统中的最近实验促使了在交互系统中可能存在金属绝缘体转换的问题(参见[2]和参考文献),促进对该问题的进一步感兴趣。在理论方面,问题非常复杂。当包括相互作用时,对于自由电子使用的大多数理论方法都会失败或变得更加复杂,这使得获得明确答复更加困难。扰动计算或重整化组计算可以用于弱相互作用。不幸的是,他们扩展到强大的耦合,这使得大规模/低能量物理的问题仍然仍然开放。

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