Gödel universe from string theory View Full Text


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Article Info

DATE

2017-05

AUTHORS

Shou-Long Li, Xing-Hui Feng, Hao Wei, H. Lü

ABSTRACT

The Gödel universe is a direct product of a line and a three-dimensional spacetime we call Gα. In this paper, we show that the Gödel metrics can arise as exact solutions in Einstein–Maxwell–Axion, Einstein–Proca–Axion, or Freedman–Schwarz gauged supergravity theories. The last option allows us to embed the Gödel universe in string theory. The ten-dimensional spacetime is a direct product of a line and the nine-dimensional one of an S3×S3 bundle over Gα, and it can be interpreted as some decoupling limit of the rotating D1/D5/D5 intersection. For some appropriate parameter choice, the nine-dimensional metric becomes an AdS3×S3 bundle over squashed 3-sphere. We also study the properties of the Gödel black holes that are constructed from the double Wick rotations of the Gödel metrics. More... »

PAGES

289

References to SciGraph publications

  • 2008-10-10. 5D fuzzball geometries and 4D polar states in JOURNAL OF HIGH ENERGY PHYSICS
  • 1978-05. A note on Godel's metric in GENERAL RELATIVITY AND GRAVITATION
  • 2004-01-21. Quantization of heterotic strings in a Gödel/anti de Sitter spacetime and chronology protection in JOURNAL OF HIGH ENERGY PHYSICS
  • 2010-01. Gödel space from wrapped M2-branes in JOURNAL OF HIGH ENERGY PHYSICS
  • 2003-12-06. Boundary states for supertubes in flat spacetime and Gödel universe in JOURNAL OF HIGH ENERGY PHYSICS
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    35 schema:description The Gödel universe is a direct product of a line and a three-dimensional spacetime we call Gα. In this paper, we show that the Gödel metrics can arise as exact solutions in Einstein–Maxwell–Axion, Einstein–Proca–Axion, or Freedman–Schwarz gauged supergravity theories. The last option allows us to embed the Gödel universe in string theory. The ten-dimensional spacetime is a direct product of a line and the nine-dimensional one of an S3×S3 bundle over Gα, and it can be interpreted as some decoupling limit of the rotating D1/D5/D5 intersection. For some appropriate parameter choice, the nine-dimensional metric becomes an AdS3×S3 bundle over squashed 3-sphere. We also study the properties of the Gödel black holes that are constructed from the double Wick rotations of the Gödel metrics.
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