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Force, Torque, Linear Momentum, and Angular Momentum in Classical Electrodynamics

机译:经典中的力,力矩,线性动量和角动量   电动力学

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摘要

The classical theory of electrodynamics is built upon Maxwell's equations andthe concepts of electromagnetic (EM) field, force, energy, and momentum, whichare intimately tied together by Poynting's theorem and by the Lorentz forcelaw. Whereas Maxwell's equations relate the fields to their material sources,Poynting's theorem governs the flow of EM energy and its exchange betweenfields and material media, while the Lorentz law regulates the back-and-forthtransfer of momentum between the media and the fields. An alternative forcelaw, first proposed by Einstein and Laub, exists that is consistent withMaxwell's equations and complies with the conservation laws as well as with therequirements of special relativity. While the Lorentz law requires theintroduction of hidden energy and hidden momentum in situations where anelectric field acts on a magnetized medium, the Einstein-Laub (E-L) formulationof EM force and torque does not invoke hidden entities under suchcircumstances. Moreover, total force/torque exerted by EM fields on any givenobject turns out to be independent of whether the density of force/torque isevaluated using the law of Lorentz or that of Einstein and Laub. Hiddenentities aside, the two formulations differ only in their predicted force andtorque distributions inside matter. Such differences in distribution areoccasionally measurable, and could serve as a guide in deciding whichformulation, if either, corresponds to physical reality.
机译:经典的电动力学理论是建立在麦克斯韦方程组以及电磁场,力,能量和动量的概念基础上的,这些概念与波因廷定理和洛伦兹力定律紧密地联系在一起。麦克斯韦方程组将场与物质源联系起来,而庞特定理控制着EM能量的流动及其在场与物质介质之间的交换,而洛伦兹定律则规定了介质与场之间动量的来回传递。存在一种由爱因斯坦和劳布首先提出的替代力定律,它与麦克斯韦方程组一致,并且符合守恒律以及相对论的要求。洛伦兹定律要求在电场作用于磁化介质的情况下引入隐含的能量和隐含的动量,但在这种情况下,EM力和转矩的爱因斯坦-劳布(E-L)公式不会调用隐含的实体。而且,由电磁场施加在任何给定对象上的总力/转矩被证明与使用洛伦兹定律或爱因斯坦和劳布定律来评估力/转矩的密度无关。除了隐性之外,这两种公式的区别仅在于它们在物质内部的预计力和扭矩分布。这种分布上的差异有时是可以测量的,并且可以作为确定哪种公式(如果有)与物理现实相对应的指南。

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    Mansuripur, Masud;

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