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arXiv 0912.3669gr-qc
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位形空间中的相对论:一个新的物理学视野

On the Relativity in Configuration Space: A Renewed Physics In Sight

Matej Pavsic

摘要:

探讨了物理系统的可能组态可以表示为多维组态空间${\cal C}$中的点的思想。没有${\cal C}$的时空概念在这个理论中是不存在的。时空与所考虑的组态内所选单个粒子的自由度有关,因此是${\cal C}$的子空间。考虑了有限维点粒子的位形空间和无限维膜的位形空间。位形空间的多维性导致了除了四维引力之外,在宏观和微观尺度上都存在额外的相互作用。

英文摘要:

The idea that possible configurations of a physical system can be represented as points in a multidimensional configuration space ${\cal C}$ is explored. The notion of spacetime, without ${\cal C}$, does not exist in this theory. Spacetime is associated with the degrees of freedom of a chosen single particle within a considered configuration, and is thus a subspace of ${\cal C}$. Finite dimensional configuration spaces of point particles, and infinite dimensional configuration spaces of branes are considered. Multidimensionality of a configuration space has for a consequence the existence of extra interactions, besides the 4D gravity, both at macroscopic and microscopic scales.

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。

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