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Gromov Cauchy and Causal Boundaries for Riemannian Finslerian and Lorentzian Manifolds Book PDF Summary

Recently, the old notion of causal boundary for a spacetime $V$ has been redefined consistently. The computation of this boundary $\partial V$ on any standard conformally stationary spacetime $V=\mathbb{R}\times M$, suggests a natural compactification $M_B$ associated to any Riemannian metric on $M$ or, more generally, to any Finslerian one. The corresponding boundary $\partial_BM$ is constructed in terms of Busemann-type functions. Roughly, $\partial_BM$ represents the set of all the directions in $M$ including both, asymptotic and ``finite'' (or ``incomplete'') directions. This Busemann boundary $\partial_BM$ is related to two classical boundaries: the Cauchy boundary $\partial_{C}M$ and the Gromov boundary $\partial_GM$. The authors' aims are: (1) to study the subtleties of both, the Cauchy boundary for any generalized (possibly non-symmetric) distance and the Gromov compactification for any (possibly incomplete) Finsler manifold, (2) to introduce the new Busemann compactification $M_B$, relating it with the previous two completions, and (3) to give a full description of the causal boundary $\partial V$ of any standard conformally stationary spacetime.

Detail Book of Gromov Cauchy and Causal Boundaries for Riemannian Finslerian and Lorentzian Manifolds PDF

Gromov  Cauchy and Causal Boundaries for Riemannian  Finslerian and Lorentzian Manifolds
  • Author : Jose Luis Flores
  • Release : 23 October 2013
  • Publisher : American Mathematical Soc.
  • ISBN : 9780821887752
  • Genre : Mathematics
  • Total Page : 76 pages
  • Language : English
  • PDF File Size : 15,6 Mb

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