2 + 1维弯曲空间中麦克斯韦方程组的矩阵解法：两个例子
A matrix solution to Maxwell's equations in 2 + 1 dimensional curved space: Two examples
摘要：
在Plebanski[1]的文章和Moses[2]在平面空间中求解Maxwell方程的矩阵方法的基础上，在2 + 1维弯曲空间中的Maxwell方程在两种不同的情况下求解：a.Banados，Teitelboim和Zanelli[3]和b.Deser，Jackiw和'tHooft[4]和Clement[5]给出的度量，以获得各自的与时间无关的解;本文还简要地指出了具有相同观点的含时解的推广。
英文摘要：
In an effort that puts together a paper by Plebanski[1] with a matrix approach to the solution of Maxwell's equations in flat space by Moses[2], Maxwell's equations in 2 + 1 dimensional curved space are solved in two separate cases of the metric given by: a.Banados,Teitelboim and Zanelli[3] and b.Deser,Jackiw and 'tHooft[4] and Clement[5] to obtain the respective time - independent solutions;an extension to time - dependent solutions with the same point of view is also briefly indicated.
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
