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Nonperturbative dynamics of scalar field theories through the Feynman-Schwinger representation

机译:标量场理论的非微扰动力学   费曼 - 施温格代表

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摘要

In this paper we present a summary of results obtained for scalar fieldtheories using the Feynman-Schwinger (FSR) approach. Specifically, scalar QEDand chi^2phi theories are considered. The motivation behind the applicationsdiscussed in this paper is to use the FSR method as a rigorous tool for testingthe quality of commonly used approximations in field theory. Exact calculationsin a quenched theory are presented for one-, two-, and three-body bound states.Results obtained indicate that some of the commonly used approximations, suchas Bethe-Salpeter ladder summation for bound states and the rainbow summationfor one body problems, produce significantly different results from thoseobtained from the FSR approach. We find that more accurate results can beobtained using other, simpler, approximation schemes.
机译:在本文中,我们总结了使用Feynman-Schwinger(FSR)方法获得的标量场理论结果的摘要。具体而言,考虑了标量QED和chi ^ 2phi理论。本文讨论的应用背后的动机是使用FSR方法作为测试场论中常用近似值质量的严格工具。对一,二和三体的束缚态进行了精确的计算,得出的结果表明,一些常用的近似值,例如束缚态的Bethe-Salpeter梯形求和和一个体问题的彩虹求和,产生了与通过FSR方法获得的结果明显不同。我们发现,使用其他更简单的近似方案可以获得更准确的结果。

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