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Classical limit of time-dependent quantum field theory - a Schwinger-Dyson approach

机译:时变量子场论的经典极限-Schwinger-Dyson方法

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摘要

We rewrite the Martin-Siggia-Rose (MSR) formalism for the statistical dynamics of classical fields in a covariant second order form appropriate for the statistical dynamics of relativistic field theory. This second order formalism is related to a rotation of Schwinger's closed time path (CTP) formalism for quantum dynamics, with the main difference being that certain vertices are absent in the classical theory. These vertices are higher order in an ht expansion. The structure of the second order formulation of the Schwinger-Dyson (S-D) equations is identical to that of the rotated CTP formalism apart from initial conditions on the Green's functions and the absence of these vertices. We then discuss self-consistent truncation schemes based on keeping certain graphs in the two-particle irreducible effective action made up of bare vertices and exact Green's functions. (C) 2001 Published by Elsevier Science B.V. [References: 23]
机译:我们用适用于相对论场论统计动态的协变二阶形式重写了马丁-西吉亚-罗斯(MSR)形式主义的经典场的统计动力学。这种二阶形式主义与施温格的封闭时间路径(CTP)形式主义对量子动力学的旋转有关,主要区别是经典理论中缺少某些顶点。这些顶点在ht扩展中是更高阶的。 Schwinger-Dyson(S-D)方程的二阶公式结构与旋转CTP形式主义的结构相同,除了格林函数的初始条件和这些顶点的缺失。然后,我们基于将某些图形保留在由裸露的顶点和精确的格林函数组成的两粒子不可约有效动作中的基础上,讨论自洽截断方案。 (C)2001年由Elsevier Science B.V.出版[参考文献:23]

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