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本文通过严格求解Einatein-Maxwell场方程,找到了由半平面对称非类光电磁场产生的半平面对称静态通解,并证明此类时空只具有(?/?x)a,(?/?y)a和(?/?t)a三个Killing矢量场,本文还研究了时空奇异性,证明这类时空都是测地不完备的,且所有不完备测地线都对应着Scalar Polynomial曲率奇异性.The semi-plane-symmetric static general solution generated by semi-plane-symmetric non-null electromagnetic fields is obtained. We prove that there are only three Killing vector fields ?/?x, ?/?y and ?/?t in this kind of space-times. The space-time singularity is also investigated. It is shown that all these space-times are geodesically incomplete, and all incomplete geodesies correspond to scalar polynomial curvature singularities.
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