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The Gravitational Interaction and Riemannian Geometry Based on the Relational Statistical Space-Time Concept

机译:基于关系统计时空概念的引力相互作用和黎曼几何

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摘要

In agreement with the correspondence principle, on the basis of the statistical model being developed, the well-known physical equations are derived. The global nature of the statistical model makes it possible to obtain the well-known relations between the fundamental quantities of micro- and macroscales. Without invoking field equations, an analogue of the Schwarzschild metric is derived, coinciding with the classical expression in the first approximation. In the second approximation there are distinctions, and the opportunity of detecting the corresponding effects experimentally is discussed. The new metric does not contain any singularities.
机译:根据对应原理,在开发的统计模型的基础上,导出了众所周知的物理方程。统计模型的全局性质使得有可能获得微观尺度和宏观尺度的基本数量之间的众所周知的关系。在不调用场方程的情况下,得出了Schwarzschild度量的类似物,与一阶近似中的经典表达式一致。在第二种近似中,存在区别,并讨论了通过实验检测相应效果的机会。新指标不包含任何奇异之处。

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