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Journal article

The cohomogeneity one Einstein equations and Painleve analysis

Abstract:: We apply techniques of Painlevé-Kowalewski analysis to a Hamiltonian system arising from symmetry reduction of the Ricci-flat Einstein equations. In the case of doubly warped product metrics on a product of two Einstein manifolds over an interval, we show that the cases when the total dimension is 10 or 11 are singled out by our analysis. © 2001 Elsevier Science B.V.

Publication status:: Published

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APA Style

Dancer, A., & Wang, M. (2001). The cohomogeneity one Einstein equations and Painleve analysis. JOURNAL OF GEOMETRY AND PHYSICS, 38(3-4), 183–206.

MLA Style

Dancer, A., and M. Wang. “The Cohomogeneity One Einstein Equations and Painleve Analysis.” JOURNAL OF GEOMETRY AND PHYSICS, vol. 38, no. 3-4, 2001, pp. 183–206.

Chicago Style

Dancer, A, and M Wang. 2001. “The Cohomogeneity One Einstein Equations and Painleve Analysis.” JOURNAL OF GEOMETRY AND PHYSICS 38 (3-4): 183–206.
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Publisher copy:: 10.1016/S0393-0440(00)00061-9

Authors

+ Dancer, A More by this author

Institution:

University of Oxford

Division:

MPLS

Department:

Mathematical Institute

Role:

Author

+ Wang, M More by this author

Role:

Author

Bibliographic Details

Journal:: JOURNAL OF GEOMETRY AND PHYSICS
Volume:: 38
Issue:: 3-4
Pages:: 183-206
Publication date:: 2001-06-01
DOI:: 10.1016/S0393-0440(00)00061-9
ISSN:: 0393-0440

Item Description

Language:: English
Keywords:: Painleve analysis

cohomogeneity one Einstein equation
Pubs id:: pubs:20691
UUID:: uuid:236e7579-3be2-4b47-822c-3629186e21b1
Local pid:: pubs:20691
Source identifiers:: 20691
Deposit date:: 2012-12-19

Terms of use

Copyright date:: 2001

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

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