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The trajectory of a charged particle in the magnetic field of an infinite current carrying wire in the nonrelativistic limit

机译:非相对论极限中无限大载流导线的磁场中带电粒子的轨迹

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We have calculated in a closed form solution, in terms of modified Bessel function the first kind of order 0 and 1, for the motion of a positively charged particle in the magnetic field of an infinitely long, current-carrying wire in the nonrelativistic range. The orbits are not closed but exhibit a drift in the direction of the current with a speed that is independent of the launch angle. We found the drift velocity, drift displacement and the corresponding time, which we call the period.
机译:我们以修正贝塞尔函数的第一类0和1阶的形式在闭式解中计算了带正电粒子在无相对论范围内无限长的载流导线的磁场中的运动。轨道不是封闭的,而是表现出在电流方向上的漂移,其速度与发射角无关。我们找到了漂移速度,漂移位移和相应的时间,我们称之为周期。

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