Why not a di-NUT? or Gravitational duality and rotating solutions
arXiv:0909.0542 · doi:10.1103/PhysRevD.81.064010
Abstract
We study how gravitational duality acts on rotating solutions, using the Kerr-NUT black hole as an example. After properly reconsidering how to take into account both electric (i.e. mass-like) and magnetic (i.e. NUT-like) sources in the equations of general relativity, we propose a set of definitions for the dual Lorentz charges. We then show that the Kerr-NUT solution has non-trivial such charges. Further, we clarify in which respect Kerr's source can be seen as a mass M with a dipole of NUT charges.
20 pages. v2: minor clarifications in section 4, version to appear in PRD
References in corpus (6)
Cited by in corpus (14)
- On some novel features of the Kerr-Newman-NUT Spacetime
- On Asymptotic Flatness and Lorentz Charges
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- Gravitational Electric-Magnetic Duality, Gauge Invariance and Twisted Self-Duality
- Multipole moments of compact objects with NUT charge: Theoretical and observational implications
- Asymptotic Flatness, Taub-NUT, and Variational Principle
- Strong cosmic censorship conjecture with NUT charge and conformal coupling
- Integrability, Einstein spaces and holographic fluids
- Non-locality and gravitoelectromagnetic duality
- The Gregory-Laflamme instability and non-uniform generalizations of NUT strings
- Gravitational duality in General Relativity and Supergravity theories
- Dual Komar Mass, Torsion and Riemann-Cartan Manifolds
- Electromagnetic duality and central charge from first order formulation
- Gravielectric and gravimagnetic fluxes in nutty black holes