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Euler-Heisenberg Lagrangian to all orders in the magnetic field and the Chiral Magnetic Effect

机译:Euler-Heisenberg拉格朗日对磁场中的所有阶数和   手性磁效应

摘要

In high energy heavy ion collisions as well as in astrophysical objects likemagnetars extreme magnetic field strengths are reached. Thus, there exists aneed to calculate divers QED processes to all orders in the magnetic field. Wecalculate the vacuum polarization graph in second order of the electric fieldand all orders of the magnetic field resulting in a generalization of theEuler-Heisenberg Lagrangian. We perform the calculation in the effectiveLagrangian approach of J. Schwinger as well as using modified Feynman rules. Wefind that both approaches give the same results provided that the differentfinite renormalization terms are taken into account. Our results imply that anyquantitative explanation of the recently proposed Chiral Magnetic Effect has totake 'Strong QED' effects into account, because these corrections are huge.
机译:在高能重离子碰撞中,以及在天体物体(如电磁体)中,都达到了极限磁场强度。因此,存在着计算磁场中所有阶数的QED过程的能力。我们以电场的二阶和磁场的所有阶来计算真空极化图,从而得到了Euler-Heisenberg Lagrangian的推广。我们使用J. Schwinger的有效拉格朗日方法以及经过修改的Feynman规则进行计算。我们发现,只要考虑到不同的有限重整项,这两种方法都会得出相同的结果。我们的结果表明,由于这些修正量很大,因此对最近提出的手性磁效应的任何定量解释都必须考虑“强QED”效应。

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