Static N=2 Black Holes For Quadratic Prepotentials
arXiv:hep-th/9702010 · doi:10.1016/S0370-2693(97)00427-9
Abstract
We employ the principle of minimal central charge and study the entropy of N=2 black holes corresponding to the most general quadratic prepotential. We also give a static black hole solution for these models in which the scalar moduli are non constants. Finally, we speculate on the microscopic origin for our solution.
8 pages, Latex file
References in corpus (9)
- Supersymmetry and Attractors
- STU Black Holes and String Triality
- Classical and quantum N=2 supersymmetric black holes
- Stationary Axion/Dilaton Solutions and Supersymmetry
- Intersecting D-Branes in ten and six dimensions
- Freezing of Moduli by N=2 Dyons
- Modular Symmetries of N=2 Black Holes
- Classical and Quantum Aspects of BPS Black Holes in N=2, D=4 Heterotic String Compactifications
- Symplectic Embeddings and Special Kahler Geometry of CP(n-1,1)
Cited by in corpus (12)
- Black Holes and Solitons in String Theory
- Magic Supergravities, N= 8 and Black Hole Composites
- Critical Points and Phase Transitions in 5D Compactifications of M-Theory
- N=2 SUGRA BPS Multi-center solutions, quadratic prepotentials and Freudenthal transformations
- Five dimensional 2-branes from special Lagrangian wrapped M5-branes
- Phantom Space-times in Fake Supergravity
- Symplectic covariance of the N=2 hypermultiplets
- The many symmetries of Calabi-Yau compactifications
- Split-complex representation of the universal hypermultiplet
- Five dimensional 2-branes and the universal hypermultiplet
- Flow Equations In Arbitrary Signature
- Gaugings and other aspects in supergravity