Kerr-Newman black holes from \(\mathcal{N} = 1\)
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Publication:6134786
DOI10.1007/jhep06(2023)216arXiv2210.03015OpenAlexW4382796243MaRDI QIDQ6134786
Alessia Segati, Antonio Amariti
Publication date: 25 July 2023
Published in: Journal of High Energy Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2210.03015
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Cites Work
- The holography of \(F\) -maximization
- \((0,2)\) SCFTs from the Leigh-Strassler fixed point
- Two-dimensional SCFTs from wrapped branes and \(c\)-extremization
- New potentials from Scherk-Schwarz reductions
- Flow equations and attractors for black holes in \(\mathcal{N} = 2\) U(1) gauged supergravity
- The Cardy limit of the topologically twisted index and black strings in \(\mathrm{AdS}_{5}\)
- 3D supergravity from wrapped D3-branes
- The exact superconformal \(R\)-symmetry minimizes \(\tau _{RR}\)
- Current correlators and AdS/CFT geometry
- Five-dimensional supergravity dual of \(a\)-maximization
- \(6d \to 5d \to 4d\) reduction of BPS attractors in flat gauged supergravities
- \(N=2\) supergravity and \(N=2\) super Yang-Mills theory on general scalar manifolds: symplectic covariance, gaugings and the momentum map
- The exact superconformal \(R\)-symmetry maximizes \(a\)
- Renormalization group flows from holography; supersymmetry and a \(c\)-theorem
- Topologically twisted indices in five dimensions and holography
- Black hole microstates in \(\mathrm{AdS}_4\) from supersymmetric localization
- 3D \(\tau_{RR}\)-minimization in \(\mathrm{AdS}_{4}\) gauged supergravity
- Two-dimensional SCFTs from D3-branes
- Large \(N\) matrix models for 3d \( \mathcal{N} =2\) theories: twisted index, free energy and black holes
- Large \(N\) topologically twisted index: necklace quivers, dualities, and Sasaki-Einstein spaces
- A note on the entropy of rotating BPS \(\mathrm{AdS}_{7} \times S^4 \) black holes
- Entropy functional and the holographic attractor mechanism
- Black string first order flow in \(N = 2\), \(d=5\) abelian gauged supergravity
- Betti multiplets, flows across dimensions and \(c\)-extremization
- An extremization principle for the entropy of rotating BPS black holes in \(\mathrm{AdS}_{5}\)
- \( \mathcal{N} =1 \) supersymmetric indices and the four-dimensional A-model
- Holographic microstate counting for \(\mathrm{AdS}_{4}\) black holes in massive IIA supergravity
- Universal RG flows across dimensions and holography
- 6D attractors and black hole microstates
- Mass-deformed ABJM and black holes in \(\mathrm{AdS}_{4}\)
- Contact terms, unitarity, and F -maximization in three-dimensional superconformal theories
- Comments on \(a\)-maximization from gauged supergravity
- General matter coupled \(N=2\) supergravity
- The Bethe-ansatz approach to the \(\mathcal{N} = 4\) superconformal index at finite rank
- The SCI of \(\mathcal{N} = 4\) \( \mathrm{USp} (2N_c )\) and \( \mathrm{SO} (N_c )\) SYM as a matrix integral
- Superconformal index of low-rank gauge theories via the Bethe ansatz
- \(\tau_{RR}\) minimization in presence of hypermultiplets
- A Bethe ansatz type formula for the superconformal index
- Microscopic origin of the Bekenstein-Hawking entropy of supersymmetric \(\mathrm{AdS}_{5}\) black holes
- Exact microstate counting for dyonic black holes in \(\mathrm{AdS}_{4}\)
- The topologically twisted index of \(\mathcal{N}=4\) super-Yang-Mills on \(T^2 \times S^2\) and the elliptic genus
- Mass deformations of the ABJM theory: the holographic free energy
- A topologically twisted index for three-dimensional supersymmetric theories
- \(c\)-functions in flows across dimensions
- Corrections to \(\mathrm{AdS}_5\) black hole thermodynamics from higher-derivative supergravity
- Convex cones, Jordan algebras and the geometry of d=9 Maxwell-Einstein supergravity
- Black hole entropy in massive Type IIA
- Superconformal indices at large N and the entropy of AdS5 × SE5 black holes
- N = 2 Supergravity in D = 4, 5, 6 Dimensions
- General matter coupled \(N=2\), \(D=5\) gauged supergravity
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