The Precise Inner Solutions of Gravity field Equations of Hollow and Solid Spheres and the Theorem of Singularity
Mei Xiaochun

TL;DR
This paper derives exact inner solutions for gravity fields of hollow and solid spheres, showing that singularities and infinite pressures predicted by general relativity are artifacts of the mathematical approach, not physical realities.
Contribution
It demonstrates that singularities and infinite pressures in black holes are due to the mathematical methods of curved space-time, challenging traditional Einsteinian black hole models.
Findings
Singularities cannot exist in the inner solutions of spheres.
Pressure at the center of spheres cannot be infinite.
Black holes predicted by general relativity may not exist in nature.
Abstract
In the present calculation of the inner solution of gravity field equation with spherical symmetry, in order to avoid the singularity appearing in the center of sphere, we actually let the integral constant to be zero. It is proved in this paper that the constant can not be zero. The metric of inner gravity field of hollow sphere is calculated at first. Then let the inner radius of hollow sphere become zero, we obtain the metric of inner gravity field of solid sphere. Based on the definition of energy momentum tensor of general relativity, the gravity masses of hollow and solid spheres in curved space are calculated strictly. The results indicate that no matter what the masses and densities of hollow sphere and solid sphere are, space-time singularities would appear in the centers of spheres. Meanwhile, no matter what the mass and density are, the intensity of pressure at the center…
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Taxonomy
TopicsComputational Physics and Python Applications · Astrophysical Phenomena and Observations · Relativity and Gravitational Theory
