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Analytical solution for Klein-Gordon equation and action function of the solution for Dirac equation in counter-propagating laser waves

机译:Klein-Gordon方程的解析解及其动作函数   反传播激光波中Dirac方程的解

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摘要

Nonperturbative calculation of QED processes participated by a strongelectromagnetic field, especially provided by strong laser facilities atpresent and in the near future, generally resorts to the Furry picture with theusage of analytical solutions of the particle dynamical equation, such as theKlein-Gordon equation and Dirac equation. However only for limited fieldconfigurations such as a plane-wave field could the equations be solvedanalytically. Studies have shown significant interests in QED processes in astrong field composed of two counter-propagating laser waves, but the exactsolutions in such a field is out of reach. In this paper, inspired by theobservation of the structure of the solutions in a plane-wave field, we developa new method and obtain the analytical solution for the Klein-Gordon equationand equivalently the action function of the solution for the Dirac equation inthis field, under a largest dynamical parameter condition that there exists aninertial frame in which the particle free momentum is far larger than the otherfield dynamical parameters. The applicable range of the new solution isdemonstrated and its validity is proven clearly. The result has the advantageof Lorentz covariance, clear structure and close similarity to the solution ina plane-wave field, and thus favors convenient application.
机译:由强电磁场参与的QED过程的非扰动计算,特别是目前和不久的将来由强激光设备提供的,通常利用Furry图,利用粒子动力学方程的解析解,例如Klein-Gordon方程和Dirac方程。但是,仅对于有限的场配置(例如平面波场),才能通过解析方式求解方程。研究表明,在由两个反向传播的激光波组成的强场中,对QED的过程非常感兴趣,但是在此领域中,确切的解决方案却遥不可及。在平面波场中观察解的结构的启发下,我们开发了一种新的方法,并获得了Klein-Gordon方程的解析解以及在该场下等价的Dirac方程解的作用函数。最大的动力学参数条件是存在一个惯性系,其中无粒子动量远大于其他场动力学参数。演示了新解决方案的适用范围,并已证明其有效性。结果表明,在平面波场中具有洛伦兹协方差,结构清晰,与解近似相似的优点,有利于方便应用。

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    Hu, Huayu; Huang, Jie;

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  • 年度 2015
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