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Teoreticheskaya i Matematicheskaya Fizika, 2003, Volume 137, Number 2, Pages 193–200
DOI: https://doi.org/10.4213/tmf264
(Mi tmf264)
 

This article is cited in 1 scientific paper (total in 1 paper)

The Kerr Solution on Partially Degenerate Hyperelliptic Riemann Surfaces

C. Klein

Max Planck Institute for the Physics of Complex Systems
Full-text PDF (228 kB) Citations (1)
References:
Abstract: The Kerr solution for a rotating black hole can be constructed as the “solitonic” limit of Korotkin's theta-functional solutions of the Ernst equation on a genus-two surface. We show here that the Kerr solution can also be obtained on a partially degenerate hyperelliptic Riemann surface of arbitrary even genus.
Keywords: black holes, Riemann surfaces, solitonic limit.
English version:
Theoretical and Mathematical Physics, 2003, Volume 137, Issue 2, Pages 1520–1526
DOI: https://doi.org/10.1023/A:1027357701710
Bibliographic databases:
Language: Russian
Citation: C. Klein, “The Kerr Solution on Partially Degenerate Hyperelliptic Riemann Surfaces”, TMF, 137:2 (2003), 193–200; Theoret. and Math. Phys., 137:2 (2003), 1520–1526
Citation in format AMSBIB
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\paper The Kerr Solution on Partially Degenerate Hyperelliptic Riemann Surfaces
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\pages 193--200
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\transl
\jour Theoret. and Math. Phys.
\yr 2003
\vol 137
\issue 2
\pages 1520--1526
\crossref{https://doi.org/10.1023/A:1027357701710}
\isi{https://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcApp=Publons&SrcAuth=Publons_CEL&DestLinkType=FullRecord&DestApp=WOS_CPL&KeyUT=000187431800004}
Linking options:
  • https://www.mathnet.ru/eng/tmf264
  • https://doi.org/10.4213/tmf264
  • https://www.mathnet.ru/eng/tmf/v137/i2/p193
  • This publication is cited in the following 1 articles:
    Citing articles in Google Scholar: Russian citations, English citations
    Related articles in Google Scholar: Russian articles, English articles
    Теоретическая и математическая физика Theoretical and Mathematical Physics
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    Abstract page:364
    Full-text PDF :182
    References:41
    First page:1
     
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