自然常数作为时空结构的属性。几何和数学的设计

Jose Gómez, Douglas Engholm
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引用次数: 0

摘要

在当前的物理学中,有两个自然常数的意义仍未得到解决:宇宙学常数和精细结构常数。两者都与相对论和量子力学有关。在这里,我们试图通过提出一种基于时空结构的新单位制来赋予每一个常数以及它们之间可能存在的关系以意义。我们将把这个新概念扩展到物理学和宇宙学中尚未解决的问题,以及描述时空结构前提发展的过程,为我们的论文提供基础,即时空是在能量相连的等距顶点中量子化的,这些顶点将康普顿电子波长和时间分开。时空是一个全张的结构,它包含了构成宇宙的能量和质量。在这个结构中,原子和光子从一个顶点到另一个顶点进行量子化运动,其中结构顶点之间的角度变化产生时空曲率。我们提出精细结构常数(α)与时空结构有关,物质和能量的物理性质可以转换为结构或时空单位,其中自然常数由三个纯数π, φ和α之间的数学关系来描述。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Natural constants as properties of the Spacetime structure. A geometrical and mathematical design
In current physics there are two Natural constants with meanings that remain unresolved: the Cosmological and the Fine Structure constants. Both are related to the theory of relativity and quantum mechanics. Here we attempt to give meaning to each of these constants and the relationship that can exist between them by proposing a new system of units based on Spacetime Structure. We will extend this new concept to unsolved questions in physics and cosmology, as well as describing the process by which the Spacetime Structure premises were developed to provide a basis for our thesis that Spacetime is quantized in energy-linked equidistant vertices separating the Compton electron wavelength and time. Spacetime is an omni-tensional structure that contains the energy and mass composing the Universe. Within this structure atoms and photons undergo quantized movement from vertex to vertex, where the angle change between structural vertices produces the Spacetime curvature. We propose that the Fine Structure constant (α) is related to Spacetime Structure, and that physical properties of matter and energy can be translated to Structural or Spacetime Units, where Natural constants are described by mathematical relationships between the three pure numbers π, φ and α.
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