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首页> 外文期刊>Acta physica Polonica, B. Particle Physics and Field Theory, Nuclear Physics, Theory of Relativity >Scalar One-loop Vertex Integrals as Meromorphic Functions of Space-time Dimension d
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Scalar One-loop Vertex Integrals as Meromorphic Functions of Space-time Dimension d

机译:标量一环顶点积分为时空维d的亚纯函数

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Representations are derived for the basic scalar one-loop vertex Feynmanintegrals as meromorphic functions of the space-time dimension d interms of (generalized) hypergeometric functions 2F1 and F1. Values atasymptotic or exceptional kinematic points as well as expansions aroundthe singular points at d = 4+2n, n being non-negative integers, may be derivedfrom the representations easily. The Feynman integrals studied heremay be used as building blocks for the calculation of one-loop and higherloopscalar and tensor amplitudes. From the recursion relation presented,higher n-point functions may be obtained in a straightforward manner.
机译:基本标量一环顶点Feynmanintegrals的表示形式是(广义)超几何函数2F1和F1的时空维d的亚纯函数。渐近或异常运动点的值以及在d = 4 + 2n处奇点周围的扩展(n为非负整数)可以很容易地从这些表示中得出。本文研究的费曼积分可以用作构建一环和更高环的标量和张量幅度的基础。从呈现的递归关系可以以直接的方式获得更高的n点函数。

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