Publication:
On the topology of stable causality

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http://link.springer.com/article/10.1007%2FBF00756183
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Publication Date
1989-01
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Plenum
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Abstract
A topological description of the stable causality condition on a spacetime is given. The structure of the subsets that, for a given point, control the fulfillment of strong and stable causality conditions at that point are studied. Separation properties of the relevant topologies are also analyzed
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Topología
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1210 Topología
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Citation
Penrose, R. (1972).Techniques of Differential Topology in Relativity. Regional Conference Series in Applied Mathematics, 7 (SIAM, Philadelphia). Hawking, S. W., and Ellis, G. F. R. (1973).The Large Scale Structure of Spacetime. (Cambridge University Press, Cambridge). Beem, J. K., and Ehrlich, P. E. (1981).Global Lorentzian Geometry. (Marcel Dekker, New York). O'Neill, B. (1983).Semiriemannian Geometry with Applications to Relativity, (Academic Press, New York). Geroch, R. (1970).J. Math. Phys.,11, 437. Lerner, D. E. (1973).Commun. Math, Phys.,32, 19. Beem, J. K. (1976).Commun. Math. Phys.,49, 179. Seifert, H.-J. (1971).Gen. Rel. Grav.,1, 247.
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https://hdl.handle.net/20.500.14352/58339
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