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EXACT FUNCTIONALS, EFFECTIVE ACTIONS AND (DYNAMICAL) MEAN-FIELD THEORIES: SOME REMARKS

机译:确切的功能,有效的动作和(动态的)中庸理论:一些评论

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摘要

In these lecture notes, I would like to discuss (hopefully in a pedagogical manner), a general approach to strongly interacting systems which is based on the construction of a functional of some local quantity (effective action) by the Legendre transform method. This method has a wide range of applicability, ranging from field theory, the statistical mechanics of a classical magnet to interacting fermion systems. Though exact in principle, it requires in practice that the exact functional is approximated in some manner. The examples considered in this lecture will be: the Weiss mean-field theory (MFT) of a classical magnet, the density functional theory (DFT) of the inhomo-geneous electron gas in solids and the dynamical mean-field theory (DMFT) of strongly correlated electron systems.
机译:在这些讲义中,我想(希望以一种教学的方式)讨论一种强相互作用系统的通用方法,该方法基于勒让德变换方法构造的一些局部量的函数(有效作用)。该方法具有广泛的适用范围,从场论,经典磁体的统计力学到相互作用的费米子系统。尽管原则上是精确的,但实际上它要求以某种方式近似精确的功能。本讲座中考虑的示例将是:经典磁体的魏斯平均场理论(MFT),固体中非均质电子气的密度泛函理论(DFT)以及固体磁体的动态平均场理论(DMFT)。强相关的电子系统。

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