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Anticipatory Effects in Relativistic Electromagnetism

机译:相对论电磁学中的预期效应

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This paper is a continuation of our preceding paper dealing with the foundation of anticipation in electromagnetism: the distance r(t′) at time t′ from a moving charge to an observer is viewed by the observer as the anticipated distance r_a(t). At the future time t = t′ + r(t′)/c. Where c is the light velocity of the propagation of the electrical potential. The anticipated distance r_a(t) is equal to the distance r(t′) extrapolated by the velocity dr(t′)dt′ during (t ― t′). For particle at rest or moving at small constant velocity, the anticipated distance is exactly the actual distance at time t. With acceleration and deceleration, the anticipated distance is no more equal to the actual distance: advanced or retarded distances occur depending on the trajectory properties. Numerical simulations were performed to show these anticipatory effects in the cases of different movements: at rest, at constant velocity, with acceleration and deceleration, and in oscillatory particles. In three dimensions space, the anticipated direction of the electrical field is exactly the actual direction for a particle moving at constant velocity. These anticipatory effects permit to understand the relativistic Lorentz transform in a new way.
机译:本文是我们先前研究电磁学预期基础的延续:观察者将在时间t'从移动电荷到观察者的距离r(t')视为预期距离r_a(t)。在将来的时间t = t'+ r(t')/ c。其中c是电势传播的光速。预期距离r_a(t)等于在(t ― t')期间速度dr(t')dt'外推的距离r(t')。对于静止或以较小恒定速度运动的粒子,预期距离恰好是时间t的实际距离。进行加减速时,预期距离不再等于实际距离:根据轨迹特性会出现提前或滞后距离。进行了数值模拟,以显示在不同运动情况下的这些预期效果:静止,恒速,加速和减速以及在振荡粒子中。在三维空间中,电场的预期方向恰好是恒速运动的粒子的实际方向。这些预期效果允许以新的方式理解相对论的洛伦兹变换。

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