Events2Join

Cosmic censorship and pseudoconvexity


Cosmic censorship and pseudoconvexity - AIP Publishing

It is proved that under certain reasonable conditions space‐time is maximally null pseudoconvex. It is indicated that pseudoconvexity may play ...

Cosmic censorship and pseudoconvexity

pseudoconvex if for each compact set K of M there is a compact set R such that each maximal null geodesic segment with both endpoints in K must lie in R. It is ...

Cosmic censorship hypothesis - Wikipedia

The weak and the strong cosmic censorship hypotheses are two mathematical conjectures about the structure of gravitational singularities arising in general ...

The Question of Cosmic Censorship - NASA ADS

The assumption of cosmic censorship is that in a generic gravitational collapse the resulting space-time singularity will indeed be shielded from view in this ...

arXiv:2105.03730v1 [gr-qc] 8 May 2021

83A05, 83C75. Key words and phrases. Spacetime topology, Singularities and Cosmic censorship,. Pseudoconvexity. 1. arXiv: ...

arXiv:gr-qc/9910108v2 7 Jan 2000

There are two versions of cosmic censorship: a strong one and a weak one. ... Null pseudoconvexity (a condition marginally stronger than the above) together.

Cosmic Censorship: A Current Perspective - ResearchGate

PDF | End state of gravitational collapse and the related cosmic censorship conjecture continue to be amongst the most important open problems in.

Causal simplicity and (maximal) null pseudoconvexity - IOPscience

... pseudoconvexity which again is stronger than maximal null pseudoconvexity ... [8] Beem J K and Krolak A 1992 Cosmic censorship and pseudoconvexity J. Math ...

Causally Simple Spacetimes and Naked Singularities - Inspire HEP

However, some examples refute it for more dimensions. Spacetime topology; Singularities and Cosmic censorship; Pseudoconvexity.

On Pseudoconvexity Conditions and Static Spacetimes

Krolak, Cosmic censorship and pseudoconvexity, J. Math. Phys.,. 33(1992), 2249–2253. 6. J. K. Beem, P. E. Ehrlich, and K. L. Easley, Global Lorentzian ...

Causal simplicity and (maximal) null pseudoconvexity - IOPscience

Clearly pseudoconvexity implies causal pseudoconvexity which ... [8] Beem J K and Krolak A 1992 Cosmic censorship and pseudoconvexity J.

Pseudoconvexity | 468 Publications | 5345 Citations | Top Authors ...

Cosmic censorship and pseudoconvexity · John K. Beem, Andrzej Królak. 31 May 1992-Journal of Mathematical Physics. TL;DR: In this paper, it was shown that ...

Causal simplicity and (maximal) null pseudoconvexity - ResearchGate

PDF | We consider pseudoconvexity properties in Lorentzian and Riemannian manifolds and their relationship in static spacetimes ... Cosmic censorship and ...

Bibliographies: 'Pseudoconvexité' – Grafiati

"Cosmic censorship and pseudoconvexity." Journal of Mathematical Physics 33, no. 6 (June 1992): 2249–53. http://dx.doi.org/10.1063/1.529646. Full text. Add ...

[PDF] Causal simplicity and (maximal) null pseudoconvexity

... pseudoconvex, but fails to be convex ... Cosmic censorship and pseudoconvexity · J. BeemA. Królak. Physics ...

Lorentzian geometry in the large — John Beem - Biblioteka Nauki

J. K. Beem and P. E. Parker, Pseudoconvexity and geodesic connectedness, Annali Math. ... Rudnicki, Singularities, trapped sets, and cosmic censorship in ...

Lorentzian geometry in the large - EuDML

Chruściel, On Uniqueness in the Large of Solutions of Einstein Equations ('Strong Cosmic Censorship'), Australian University Press, Canberra, 1991. [9] G ...

On null and causal pseudoconvex space-times - OUCI

Pseudoconvexity and geodesic connectedness, Ann. Mat. Pura Appl., № 155, с. 137 https://doi.org/10.1007/bf01765938; Cosmic censorship and pseudoconvexity, J.

Causally Simple Spacetimes and Naked Singularities | CoLab

... Cosmic censorship and pseudoconvexity. Beem J.K., Krolak A. Q2. American Institute of Physics (AIP). Journal of Mathematical Physics , 1992 , citations by ...

On pseudoconvexity conditions and static spacetimes

J. K. Beem and A. Krolak, Cosmic censorship and pseudoconvexity, J. Math. Phys., 33(1992), 2249–2253. 6. J. K. Beem, P. E. Ehrlich, and K. L. Easley, Global ...