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Electromagnetic self-forces and generalized Killing fields

机译:电磁自力和广义杀死场

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摘要

Building upon previous results in scalar field theory, a formalism is developed that uses generalized Killing fields to understand the behavior of extended charges interacting with their own electromagnetic fields. New notions of effective linear and angular momenta are identified, and their evolution equations are derived exactly in arbitrary (but fixed) curved spacetimes. A slightly modified form of the Detweiler-Whiting axiom that a charge's motion should only be influenced by the so-called regular component of its self-field is shown to follow very easily. It is exact in some interesting cases and approximate in most others. Explicit equations describing the centerof-mass motion, spin angular momentum and changes in mass of a small charge are also derived in a particular limit. The chosen approximations—although standard-incorporate dipole and spin forces that do not appear in the traditional Abraham-Lorentz-Dirac or Dewitt-Brehme equations. They have, however, been previously identified in the test body limit.
机译:基于标量场理论的先前结果,开发了一种形式主义,该形式主义使用广义的Killing场来理解扩展电荷与其自身的电磁场相互作用的行为。确定了有效的线性和角动量的新概念,并在任意(但固定)弯曲时空中精确导出了它们的演化方程。可以很容易地遵循一种稍微修改形式的Detweiler-Whiting公理,即电荷的运动仅应受其自身场的所谓规则分量影响。在某些有趣的情况下它是精确的,而在其他大多数情况下,它是近似的。还可以在特定的限制条件下得出描述质心运动,自旋角动量和小电荷质量变化的显式方程。选定的近似值-尽管标准结合偶极子和自旋力在传统的Abraham-Lorentz-Dirac或Dewitt-Brehme方程式中不出现。但是,它们先前已在测试体限制中确定。

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