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Adjoint Fields of Electromagnetic and Gravitational Fields in the Curved Spaces

机译:弯曲空间中电磁场和引力场的伴随场

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J. C. Maxwell introduced the quaternion to describe the feature of electromagnetic field. This method illumines other scholars to bring the quaternion space into the gravitational theory. Currently the octonion space is able to depict the characteristics of electromagnetic field and gravitational field simultaneously. Further the octonion space can escalate the physical content of these two fields. The character of octonion operator allows each field in the octonion space to possess adjunctively the adjoint field. In the octonion space, the electromagnetic field has one adjoint field. The adjoint field of electromagnetic field possesses some features of gravitational field, and may be one candidate of the dark matter field. Similarly the gravitational field has one adjoint field, which provides some features of electromagnetic field. The octonion space can be chosen as the flat space or curved space. In the curved octonion space, the connection coefficient and the curvature have the influences on the physical quantities about the electromagnetic field, the gravitational field, and their adjoint fields.
机译:J. C. Maxwell介绍了四元数来描述电磁场的特征。这种方法启发了其他学者将四元数空间引入引力理论。目前,张张空间能够同时描述电磁场和重力场的特征。此外,八元气空间可以升级这两个场的物理含量。八字元运算符的性质允许八元音空间中的每个场都附带拥有伴随场。在八分音符空间中,电磁场具有一个伴随场。电磁场的伴随场具有引力场的某些特征,可能是暗物质场的一种候选。类似地,引力场具有一个伴随场,该伴随场提供了电磁场的某些特征。八字空间可以选择为平坦空间或弯曲空间。在弯曲八角形空间中,连接系数和曲率会影响有关电磁场,引力场及其伴随场的物理量。

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