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arXiv 0910.0495cond-mat.stat-mechcond-mat.mes-hall
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一维费米子系统的量子超网链近似

Quantum hypernetted chain approximation for one dimensional fermionic systems

C. O. Stoico, C. M. Carlevaro, D. G. Renzi, F. Vericat

摘要:

在这篇易于理解的文章中,我们开发,Fantoni和Rosati形式主义,超网链近似的一维费米子系统。我们的计划不同于以往的治疗的形式,整个组的图分组:我们这样做的非节点,非复合和基本图形。这种选择使得方程的推导更加透明。得到了单组分体系和二元混合物的对分布函数方程。我们将它们应用到实验上可实现的准一维系统,即所谓的量子线,我们在索末菲-泡利精神中将其建模为1D电子气或电子空穴混合物。为了使用我们的一维方程,我们考虑依赖于线宽度的对势。

英文摘要:

In this comprehensible article we develop, following Fantoni and Rosati formalism, a hypernetted chain approximation for one dimensional systems of fermions. Our scheme differs from previous treatments in the form that the whole set of diagrams is grouped: we do it in terms of non-nodal, non-composite and elementary graphs. This choice makes the deduction of equations more transparent. Equations for the pair distribution functions of one component systems as well as binary mixtures are obtained. We apply they to experimentally realizable quasi-one dimensional systems, the so called quantum wires which we model, within Sommerfeld-Pauli spirit, as a 1D electron gas or as an electron-hole mixture. In order to use our one-dimensional equations we consider pair potentials that depend on the wires width.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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