从韦伯的电动力学推导出一个波动方程

Qingsong Li, S. Maher
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摘要

韦伯的电动力学提出了一个替代理论,以广泛接受的麦克斯韦-洛伦兹电磁学。它建立在粒子之间直接作用的概念上,最近通过理论和实验的进步获得了一些动力。然而,一个主要的批评仍然存在:缺乏一个全面的自由空间电磁波方程。在某种程度上,我们在这篇研究文章中的动机是通过基于真空极化公理从韦伯的电动力学中推导出一个波动方程来解决这个批评。尽管这一假设的实验证据有限,其有效性仍是研究人员争论的话题,但它已被证明在各种量子力学现象的计算中是有用的。基于这个概念,从韦伯力开始,我们推导出一个类似于我们所熟悉的由麦克斯韦方程推导出的电场波动方程的表达式。
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Deriving an Electric Wave Equation from Weber’s Electrodynamics
Weber’s electrodynamics presents an alternative theory to the widely accepted Maxwell–Lorentz electromagnetism. It is founded on the concept of direct action between particles, and has recently gained some momentum through theoretical and experimental advancements. However, a major criticism remains: the lack of a comprehensive electromagnetic wave equation for free space. Our motivation in this research article is to address this criticism, in some measure, by deriving an electric wave equation from Weber’s electrodynamics based on the axiom of vacuum polarization. Although this assumption has limited experimental evidence and its validity remains a topic of debate among researchers, it has been shown to be useful in the calculation of various quantum mechanical phenomena. Based on this concept, and beginning with Weber’s force, we derive an expression which resembles the familiar electric field wave equation derived from Maxwell’s equations.
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