涡旋电场力的径向分量

Vasyl Tchaban
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引用次数: 1

摘要

本文给出了不均匀涡旋电场中带电体在所有可能速度范围内的运动微分方程。在力的相互作用中,除了库仑力和洛伦兹力这两个分量之外,还有一个迄今为止未知的力的第三个分量。这一成分在运动动力学中起着至关重要的作用。这些方程是在通常的三维欧几里得空间和物理时间中写成的。这考虑了电场传播的有限速度和电荷守恒定律。在此基础上,模拟了电子在带正电的球体产生的不均匀电场中的运动轨迹。运动方程用矢量和坐标形式表示。给出了所得数学结果的物理解释。给出了仿真实例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Radial component of vortex electric field force
he differential equations of motion of electrically charged bodies in an uneven vortex electric field at all possible range of velocities are obtained in the article. In the force interaction, in addition to the two components – the Coulomb and Lorentz forces – the third component of a hitherto unknown force is involved. This component turned out to play a crucial role in the dynamics of movement. The equations are written in the usual 3D Euclidean space and physical time.This takes into account the finite speed of electric field propagation and the law of electric charge conservation. On this basis, the trajectory of the electron in an uneven electric field generated by a positively charged spherical body is simulated. The equations of motion are written in vector and coordinate forms. A physical interpretation of the obtained mathematical results is given. Examples of simulations are given.
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