Journal article

Boundary regularity of conformally compact Einstein metrics

Abstract:: We show that C^2 conformally compact Riemannian Einstein metrics have conformal compactifications that are smooth up to the boundary in dimension 3 and all even dimensions, and polyhomogeneous in odd dimensions greater than 3.

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APA Style

Chrusciel, P., Delay, E., Lee, J., & Skinner, D. (2004). Boundary regularity of conformally compact Einstein metrics. J.Diff.Geom., 69(1), 111–136.

MLA Style

Chrusciel, P., et al. “Boundary Regularity of Conformally Compact Einstein Metrics.” J.Diff.Geom., vol. 69, no. 1, 2004, pp. 111–36.

Chicago Style

Chrusciel, P, E Delay, J Lee, and D Skinner. 2004. “Boundary Regularity of Conformally Compact Einstein Metrics.” J.Diff.Geom. 69 (1): 111–36.
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Authors

+ Chrusciel, P More by this author

Role:: Author

+ Delay, E More by this author

Role:: Author

+ Lee, J More by this author

Role:: Author

+ Skinner, D More by this author

Role:: Author

Journal:: J.Diff.Geom. More from this journal
Volume:: 69
Issue:: 1
Pages:: 111-136
Publication date:: 2004-01-27
ISSN:: 0022-040X

Language:: English
Keywords:: math.DG

hep-th

53C25
Pubs id:: pubs:12081
UUID:: uuid:bc433614-6862-4161-9400-b1bcb0256ea0
Local pid:: pubs:12081
Source identifiers:: 12081
Deposit date:: 2012-12-20

Terms of use

Copyright date:: 2004
Notes:: Latex2e, 25 pages. This is the final version accepted for publication
in the Journal of Differential Geometry

Licence:: Terms and Conditions of Use for Oxford University Research Archive

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