Some comments about Schwarzschield black holes in Matrix theory
arXiv:hep-th/9907036 · doi:10.1103/PhysRevD.61.104018
Abstract
In the present paper we calculate the statistical partition function for any number of extended objects in Matrix theory in the one loop approximation. As an application, we calculate the statistical properties of K clusters of D0 branes and then the statistical properties of K membranes which are wound on a torus.
15 pages
References in corpus (25)
- Matrix String Theory
- Why is the Matrix Model Correct?
- Matrix Description of M-theory on and
- Strings from Matrices
- Proposals on nonperturbative superstring interactions
- Matrix Theory
- Linearized supergravity from Matrix theory
- A Two-Loop Test of M(atrix) Theory
- Heterotic Strings from Matrices
- M-Theory and U-duality on T^d with Gauge Backgrounds
- Long-distance interactions of branes: correspondence between supergravity and super Yang-Mills descriptions
- Interactions of type IIB D-branes from D-instanton matrix model
- Membrane Scattering with M-Momentum Transfer
- Schwarzchild Black Holes in Matrix Theory II
- Branes probing black holes
- Multi-Body Interactions of D-Particles in Supergravity and Matrix Theory
- The Incredible Shrinking Torus
- Gauge Theory, Geometry and the Large N Limit
- Statistical mechanics of D0-branes and black hole thermodynamics
- Probing Matrix Black Holes
- Euclidean Path Integral, D0-Branes and Schwarzschild Black Holes in Matrix Theory
- On membrane interaction in matrix theory
- A Matrix Model for Heterotic and Type I String Theory
- Three-graviton scattering in Matrix theory revisited
- Finite-Time Amplitudes In Matrix Theory