Gromov, Cauchy and Causal Boundaries for Riemannian, Finslerian and Lorentzian Manifolds free ebook download.

Home : Book details

Gromov, Cauchy and Causal Boundaries for Riemannian, Finslerian and Lorentzian Manifolds free ebook download

Category:
Mathematics

Views: 89
Likes: 271

Catalogue

Author(s):	J. L. Flores, J. Herrera

Date:	2017	Format:	PDF	Language:	English	ISBN/ASIN:	0821887750
Pages:	1	OCR:		Quality:		ISBN13:
Uploader:	topron	Upload Date:	8/14/2018 9:06:45 PM

To download click on link in the Links Table below

Description: Click to see full description

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 generalised (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.

Links Table

	Title	Link	Password	Size (MB)	Thank to	Inform Admin
2240598	Book	http://tezfiles.com/file/afdb5c4cb5cc9...		0.70	topron

Tags: Boundaries Cauchy Causal Finslerian Gromov Lorentzian Manifolds Riemannian

Title	Link	Password	Size	Reason

Those who downloaded this book also downloaded the following books:
Comments

New comment: