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  Global solutions of the Einstein-Maxwell equations in higher dimensions

Choquet-Bruhat, Y., Chrusciel, P. T., & Loizelet, J. (2006). Global solutions of the Einstein-Maxwell equations in higher dimensions. Classical and Quantum Gravity, 23(24), 7383-7394.

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Item Permalink: https://hdl.handle.net/11858/00-001M-0000-0013-4C57-9 Version Permalink: https://hdl.handle.net/11858/00-001M-0000-0013-4C58-7
Genre: Journal Article

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 Creators:
Choquet-Bruhat, Yvonne1, Author
Chrusciel, Piotr T.1, Author
Loizelet, Julien1, Author
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1Geometric Analysis and Gravitation, AEI-Golm, MPI for Gravitational Physics, Max Planck Society, ou_24012              

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 Abstract: We consider the Einstein-Maxwell equations in space-dimension $n$. We point out that the Lindblad-Rodnianski stability proof applies to those equations whatever the space-dimension $n\ge 3$. In even space-time dimension $n+1\ge 6$ we use the standard conformal method on a Minkowski background to give a simple proof that the maximal globally hyperbolic development of initial data sets which are sufficiently close to the data for Minkowski space-time and which are Schwarzschildian outside of a compact set lead to geodesically complete space-times, with a complete Scri, with smooth conformal structure, and with the gravitational field approaching the Minkowski metric along null directions at least as fast as $r^{-(n-1)/2}$.

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 Dates: 2006
 Publication Status: Issued
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 Identifiers: eDoc: 286309
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Title: Classical and Quantum Gravity
Source Genre: Journal
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Pages: - Volume / Issue: 23 (24) Sequence Number: - Start / End Page: 7383 - 7394 Identifier: -