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The First Law for Rotating NUTs
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We address a long-standing problem of describing the thermodynamics of rotating Taub--NUT solutions. The obtained first law is of full cohomogeneity and allows for asymmetric distributions of Misner strings as well as their potential variable strengths---encoded in the gravitational Misner charges. Notably, the angular momentum is no longer given by the Noether charge over the sphere at infinity and picks up non-trivial contributions from Misner strings.
Forward citations
Cited by 6 Pith papers
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Memory effect from the scattering of Taub-NUT black holes
Soft theorems yield a gauge-invariant nutty soft factor and the associated memory tensor for Kerr-Taub-NUT scattering, with magnetic components and directional divergences absent in electromagnetism.
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On the Smarr formulas for electrovac spacetimes with line singularities
The authors derive Smarr mass formulas for stationary axisymmetric Einstein-Maxwell spacetimes with line singularities, including NUT-charged Kerr-NUT and Kerr-Newman-NUT solutions.
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The Role of the Volume in Black Hole Thermodynamics
Conserved charges built from a Kerr-Schild background show the first law requires the Killing vector and AdS background to be held fixed, explaining why the rotating-frame energy F fails while E works, and why the geo...
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Taub-NUT from the Dirac monopole
Choosing the Bondi gauge field C0 to be a Dirac monopole yields the Taub-NUT metric in Bondi coordinates.
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Kerr-NUT Thermodynamics: Misner Strings and Nut Charges
A conserved charge built from the nut parameter and the Misner string parameter completes the first law of Kerr-NUT thermodynamics.
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The first law of black hole thermodynamics for Taub-NUT spacetime
The NUT parameter n is reinterpreted as producing rotation along Misner strings, giving a modified first law dM = T d(A/4G) + (1/n)d(Mn) - (1/(2n))d(nr+/G) for Lorentzian Taub-NUT spacetime.
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