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Radiation fields created by accelerated relativistic charges: A simple approach based on inertial moving charges

机译:相对论加速电荷产生的辐射场:一种基于惯性运动电荷的简单方法

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An electrical circuit is considered a polygon in that it has edges and nodes. The moving (let’s say, relativistic) charges that change their velocity directions (i.e., are accelerating), radiate, and we confront this radiation with the well-known fact that DC current does not radiate at all. This method of dealing with “kinks” (i.e. sharp changes of velocity) leads us to obtain (relatively cheaply): 1) The fields of stopping charges, 2) The Biot-Savart law, and 3) The radiation field of an accelerated charge.This procedure avoids the use of retarded sources and is based on actual time or “should be actual” sources. Simple elementary arguments based on special relativity consider only inertial moving charges; the acceleration effects are implicit and obtained by consistency relations.
机译:电路被认为是多边形,因为它具有边和节点。改变其速度方向(即,正在加速)的移动(即相对论)电荷会辐射,而我们面对这种辐射的众所周知的事实是DC电流根本不会辐射。这种处理“扭结”(即速度的急剧变化)的方法使我们获得(相对便宜):1)停止电荷的场,2)毕奥-萨伐定律,和3)加速电荷的辐射场该程序避免使用延迟源,并且基于实际时间或“应为实际”源。基于狭义相对论的简单基本论证仅考虑惯性运动电荷。加速效果是隐式的,并通过一致性关系获得。

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