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Maxwell方程组Lorentz表述四维张量形式的讨论

Lorentz expression of Maxwell's equations in a four-dimensional tensor
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摘要 在经典Maxwell方程组的基础上,利用四维空间矢量和四维电磁场张量的变化规律,将Maxwell方程组Lorentz表述的场方程组变换成四维张量形式,证明了Lorentz表述四维张量形式的特点,验证了Maxwell方程组的协变性以及Lorentz表述的四维张量形式的对称性,从而更好地解释了电磁场的运动规律。通过列举实际算例验证了本文算法的实用性和有效性,简化了运动介质相关的问题,体现了在解决运动介质方面问题的优越性,为运动问题的解决提供了一定的帮助。 In this paper, we transform the Lorentz expression of Maxwell's equations to a four-dimensional tensor form by defining vector potential, scalar potential, the four-dimensional space vector and the electromagnetic field tensor. The result can better explain the movement of the electromagnetic field and verify the invariance of Maxwell's equations and the symmetry of the Lorentz expression of the four-dimensional tensor form. By listing actual examples we can verify the usefulness and effectiveness of the arithmetical method. At the same time, it can simplify the problem of a moving medium and provide some assistance in solving the movement problem, which demonstrates its superiority over the traditional form.
作者 刘辉 祁欣
出处 《北京化工大学学报(自然科学版)》 CAS CSCD 北大核心 2012年第2期123-127,共5页 Journal of Beijing University of Chemical Technology(Natural Science Edition)
基金 国家自然科学基金(60971019)
关键词 MAXWELL方程组 Lorentz表述 四维张量 Maxwell's equations Lorentz representation four-dimensional tensor
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  • 1董军堂.电路中能量的传递[J].延安大学学报(自然科学版),2001,20(2):39-40. 被引量:2
  • 2王承贵.谈电路中能量的传输[J].辽宁教育行政学院学报,1999,17(5):31-34. 被引量:1
  • 3Ye Yunhua Ding Shijin.PARTIAL REGULARITY FOR THE 2-DIMENSIONAL WEIGHTED LANDAU-LIFSHITZ FLOW[J].Journal of Partial Differential Equations,2007,20(1):11-29. 被引量:1
  • 4张之翔.电动力学-提纳·专题·例题[M].气象出版社,1988..
  • 5谢处方,饶克谨.电磁场与电磁波[M].第3版,北京:高等教育出版社,1997:143-144.
  • 6Chung Y S, Sarkar T K, Jung B H, et al. Solution of time domain electric field integral equation using the Laguerre polynomials. IEEE Anten Propag, 2004, 52(9): 2641--2649.
  • 7Jung B H, Sarkar T K, Chung Y S, et al. Transient electromagnetic scattering from dielectric objects using electric field integral equation with the Laguerre polynomials. IEEE Anten Propag, 2004, 52(9): 2329--2340.
  • 8Chung Y S, Sarkar T K, Jung B H, et al. An unconditionally stable scheme for the finite-difference time-domain method, IEEE Microw Theor Tech, 2003, 51(3): 697--704.
  • 9Chung Y S, Sarkar T K, Llorento_Romano S, et al. Finite element time domain method using Laguerre polynomials. IEEE MTT-S Int Microw Symp Dig, 2003, 2(2): 981--984.
  • 10Chung Y S, Sarkar T K, Jung B H, et al. Solution of a time-domain magnetic-field integral equation for arbitrarily closed conducting bodies using an unconditionally stable methodology. Micro Opt Tech Lett, 2002, 35(6): 493-- 499.

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