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arXiv 0803.1693gr-qc
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张量势描述的物质和空间,III。引力

Tensor Potential Description of Matter and Space, III. Gravitation

Boris Hikin

摘要:

本文提出了一种非几何的(但具有弯曲空间的)引力理论,其特征是用一个矢量场来表示引力物质,用一个度量张量来表示空间。它是从一个更一般的物质和空间的理论中推导出来的,在这个理论中,由3指数张量势描述的物质是主要的实体,空间是可演绎的,没有物质就不能存在。在哲学上,新理论提出了空间物化的思想,而不是物理学的几何化。支配引力理论的方程是从主流理论的方程推导出来的,与爱因斯坦的广义相对论方程相比,具有完全不同的形式。得到了具有Schwarzschild型度规张量的质点球对称性的精确解。讨论了引力波和宇宙学的问题。结果表明,在线性近似下,引力波是可以存在的。在这种情况下,度量张量仅在时域中变化,而在空间分量中保持欧几里得平坦。

英文摘要:

A non-geometrical (but with curved space) theory of gravitation characterized by a vector field representing gravitational matter and a metric tensor presenting space is presented. It is derived from a more general theory of matter and space in which matter, described by a 3-index tensor potential, is the prime entity and space is deducible and cannot exist without matter. Philosophically, instead of geometrization of physics, the new theory advances an idea of materialization of space. The equations that govern the theory of gravitation are deduced from the equations of main theory and have a completely different form as compared to Einstein's equations of General Relativity. An exact solution for spherical symmetry of a point mass with a Schwarzschild type metric tensor is obtained. The subject of gravitational waves and cosmology is discussed. It is shown that gravitational waves can exist within linear approximation. In this case, the metrics tensor varies only in time domain while remaining Euclideanly flat in spatial components.

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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