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KIAM Preprint № 215, Moscow, 2018
Authors: Fimin N.N., Chechetkin V.M.
Dynamical properties of particle systems in the Kruskal-Szekeres metric
Abstract:
The properties of the dynamics of a single massive particle and a system of massive particles are considered in the Kruskal metric, which is the maximum analytic extension of the Hilbert metric to a gravitating point in a vacuum. It is shown that when describing the motion of particles in the Kruskal metric, dynamic features arise that were not in the analysis of motion in the Schwarzschild metric field.
Keywords:
Lagrangian, Kruskal-Szekeres metric, maximal analytical extension, Hessian
Publication language: russian,  pages: 17
Research direction:
Mathematical problems and theory of numerical methods
Russian source text:
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About authors:
  • Fimin Nikolay Nikolaevich,  orcid.org/0000-0003-2629-5380KIAM RAS
  • Chechetkin Valery Mihailovich,  orcid.org/0000-0002-5241-7962KIAM RAS