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The Wilson-Polchinski exact renormalization group equation

机译:Wilson-Polchinski精确重整化群方程

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The critical exponent eta is not well accounted for in the Polchinski exact formulation of the renormalization group (RG). With a particular emphasis laid on the introduction of the critical exponent eta, I re-establish (after Golner, hep-tti/9801124) the explicit relation between the early Wilson exact RG equation, constructed with the incomplete integration as cutoff procedure, and the formulation with an arbitrary cutoff function proposed later on by Polchinski. I (re)-do the analysis of the Wilson-Polchinski equation expanded up to the next to leading order of the derivative expansion. I finally specify a criterion for choosing the "best" value of eta to this order. This Letter will help in using more systematically the exact RG equation in various studies. (C) 2004, Elsevier B.V. All rights reserved.
机译:重整化组(RG)的Polchinski精确公式不能很好地说明临界指数eta。我特别强调引入临界指数eta,我(在Golner之后,hep-tti / 9801124之后)重新建立了早期的Wilson精确RG方程,该方程以不完全积分作为截止程序构造,并且与Polchinski稍后提出了具有任意截止函数的公式。我(重新)对扩展至下一个导数展开的前导顺序的Wilson-Polchinski方程进行分析。最后,我指定了一个标准来选择此顺序的eta“最佳”值。这封信将有助于在各种研究中更系统地使用精确的RG方程。 (C)2004,Elsevier B.V.保留所有权利。

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