Qubits and STU Black Holes with Eight Electric and Magnetic Charges
arXiv:1612.02480
Abstract
In this work, we consider a STU black-hole model containing eight magnetic and eight electric charges ((8+8)-signature). We show that such model admits an extremal black holes solution in which (8+8)-signature can be associated with the entropy via the Cayley's hyperdeterminant.
arXiv comment23 pages and 0 figures
References in corpus (19)
- The World as a Hologram
- Distributed Entanglement
- On the Origin of Gravity and the Laws of Newton
- Supersymmetry and Attractors
- Entropy, Area, and Black Hole Pairs
- Four Dimensional String/String/String Triality
- String Theory on Calabi-Yau Manifolds
- The Holographic Principle
- STU Black Holes and String Triality
- Geometry of entangled states, Bloch spheres and Hopf fibrations
- The Non-BPS Black Hole Attractor Equation
- String triality, black hole entropy and Cayley's hyperdeterminant
- Exact Attractive Non-BPS STU Black Holes
- Freezing of Moduli by N=2 Dyons
- Duality in Quantum Field Theory (and String Theory)
- Higher-Order Gravitational Couplings and Modular Forms in Heterotic String Compactifications
- Two and Three Qubits Geometry and Hopf Fibrations
- Examples of N=2 to N=1 supersymmetry breaking
- Monopole solutions to the Bogomolny equation as three-dimensional generalizations of the Kronecker series