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A TRANSPORT EQUATION APPROACH TO GREEN FUNCTIONS AND SELF-FORCE CALCULATIONS

机译:绿色函数的传输方程方法和自我力计算

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In a recent work, we presented the first application of the Poisson-Wiseman-Anderson method of "matched expansions" to compute the self-force acting on a point particle moving in a curved spacetime. The method employs two expansions for the Green function which are respectively valid in the "quasilocal" and "distant past" regimes, and which may be matched together within the normal neighbourhood. In this article, we introduce the method of matched expansions and discuss transport equation methods for the calculation of the Green function in the quasilocal region. These methods allow the Green function to be evaluated throughout the normal neighborhood and are also relevant to a broad range of problems from radiation reaction to quantum field theory in curved spacetime and quantum gravity.
机译:在最近的一项工作中,我们介绍了“匹配扩展”的泊松智人 - 安德森方法的第一次应用,以计算在弯曲时空移动的点粒子上的自我力量。该方法采用两种用于绿色函数的扩展,该绿色功能分别在“Quasilocal”和“遥远过去”制度中有效,并且可以在正常邻域内匹配。在本文中,我们介绍了匹配的扩展方法,并讨论了QuasiLocal区域中的绿色功能计算的传输方程方法。这些方法允许在整个正常邻域进行评估的绿色功能,并且与弯曲时空和量子重力的量子场理论的辐射反应广泛的问题也相关。

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