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Exact conservation laws of the gradient expanded Kadanoff-Baym equations

机译:梯度展开的Kadanoff-Baym方程的精确守恒定律

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It is shown that the Kadanoff-Baym equations at consistent first-order gradient approximation reveal exact rather than approximate conservation laws related to global symmetries of the system. The conserved currents and energy-momentum tensor coincide with corresponding Noether quantities in the local approximation. These exact conservations are valid, provided a cl) derivable approximation is used to describe die system, and possible memory effects in the collision term are also consistently evaluated up to first-order gradients. (C) 2001 Academic Press. [References: 67]
机译:结果表明,在一致的一阶梯度近似下,Kadanoff-Baym方程揭示了与系统整体对称性有关的精确而不是近似的守恒律。守恒电流和能量动量张量在局部逼近中与相应的Noether量一致。这些精确的守恒是有效的,前提是使用cl)可推导的近似值来描述模具系统,并且碰撞项中可能的记忆效应也可以一直评估到一阶梯度。 (C)2001学术出版社。 [参考:67]

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