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Electrodynamics and the Mass-Energy Equivalence Principle

机译:电动力学与质能等效原理

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In this paper we investigate the link between classical electrodynamics and the mass-energy equivalence principle, in view of the conclusions reached in E. Bak- ! houm, Phys. Essays 15, 87 (2002). A formula for the radius of a charged particle is derived. The formula predicts the radius of the proton correctly. The radius of the electron turns out to be a surprising quantity that solves the existing problems of electrodynamics, particularly the problem of the infinite self-force of the electron. In addition, the classical radius of the electron (2.82 fin) will prove to be not a "radius" but rather the mean distance through which the retarded potentials of the self-force act. An important conclusion is that there is no deficiency in the classical Abraham-Lorentz model of the self-force, but rather the problem lies with our intuitive understanding of what an elementary particle is. Other important conclusions are also discussed, including a physically sound explanation for why electric charges must be quantized (as opposed to Dirac 's monopole theory).
机译:在本文中,我们根据E. Bak-的结论研究了经典电动力学与质量-能量等价原理之间的联系。胡姆,物理学。论文15,87(2002)。推导出带电粒子的半径的公式。该公式可正确预测质子的半径。电子的半径竟然是令人惊讶的数量,解决了现有的电动力学问题,特别是电子无限自力的问题。此外,电子的经典半径(2.82鳍)将被证明不是“半径”,而是自力的延迟电位起作用的平均距离。一个重要的结论是,经典的亚伯拉罕-洛伦兹自力模型没有缺陷,而问题在于我们对基本粒子是什么的直观理解。还讨论了其他重要结论,包括对为什么必须量化电荷的物理解释(与狄拉克的单极理论相反)。

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