Extension of Maxwell’s Equations for Determination of Relativistic Electric and Magnetic Field

Chandra Bahadur Khadka
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引用次数: 1

Abstract

This paper presents the transformation of four Maxwell’s equation into relativistic electromagnetism via the partial differential equation of electric and magnetic field with respect to spatial and temporal coordinates. The relativistic form of magnetic field is developed based on Gauss’s law for magnetism and Ampere’s law while the relativistic form of electric field is developed based on Gauss’s law for electricity and Faraday’s law, where and are rest magnetic and electric field. We can easily explain theoretically about the various properties of electromagnetic waves (EM waves) with help of this relativistic formula such as; 1) Why EM waves are not deflected by electric and magnetic field as they have both oscillating electric and magnetic field? ;2) why can’t light travel faster than the speed of light? In this highly interesting topic, the particular purpose is not to enter into the merits of existing theory of relativistic electromagnetism, but rather to present a succinct and carefully reasoned account of new aspect of Maxwell’s equation which properly describe the relativistic nature of magnetic and electric Field.
麦克斯韦方程在确定相对论电场和磁场中的推广
本文利用电场和磁场在时空坐标系下的偏微分方程,将四个麦克斯韦方程转化为相对论电磁学。磁场的相对论形式是根据高斯磁定律和安培定律发展起来的,电场的相对论形式是根据高斯电定律和法拉第定律发展起来的,其中和分别是磁场和电场。借助相对论公式,我们可以很容易地从理论上解释电磁波(电磁波)的各种性质,例如;1)电磁波同时具有振荡的电场和磁场,为什么电磁波不受电场和磁场的偏转?2)为什么光的速度不能超过光速?在这个非常有趣的话题中,特别的目的不是进入现有的相对论电磁学理论的优点,而是对麦克斯韦方程的新方面提出一个简洁而仔细的解释,它正确地描述了磁场和电场的相对论性质。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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