Thermodynamic Partition Function of Matrix Superstrings
arXiv:hep-th/9903246 · doi:10.1016/S0550-3213(99)00519-2
Abstract
We show that, in the limit of zero string coupling, , the thermodynamic partition function of matrix string theory is identical to that of the finite temperature, discrete light-cone quantised (DLCQ) type IIA superstring. We discuss how the superstring is recovered in the decompactified limit.
32 pages, 1 latex figure; some misprints corrected
References in corpus (10)
- String Interactions from Matrix String Theory
- Matrix String Partition Functions
- High Energy Scattering and D-Pair Creation in Matrix String Theory
- Matrix String Theory, 2D SYM Instantons and affine Toda systems
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- Finite Temperature Matrix Theory
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Cited by in corpus (22)
- M(atrix) Theory: Matrix Quantum Mechanics as a Fundamental Theory
- Aspects of Nonrelativistic Strings
- Five-Brane Thermodynamics from the Matrix Model
- Thermal Amplitudes in DLCQ Superstrings on PP-Waves
- The superstring Hagedorn temperature in a pp-wave background
- Fuzzy Spheres in pp Wave Matrix String Theory
- Matrix Theory Interpretation of DLCQ String Worldsheets
- Thermal Partition Function of Superstring on Compactified PP-Wave
- Matrix strings in a B-field
- Superstring Vacua of 4-dimensional PP-Waves with Enhanced Supersymmetry
- The target space dependence of the Hagedorn temperature
- Matrix Model Thermodynamics
- Worldsheet of the discrete light front string
- Open String on Symmetric Product
- Space/Time Noncommutativity in String Theories without Background Electric Field
- DLCQ strings and branched covers of torii
- Non-perturbative Thermodynamics in Matrix String Theory
- Two-dimensional gauge theories of the symmetric group S(n) and branched n-coverings of Riemann surfaces in the large-n limit
- On the asymptotic density of states in solvable models of strings
- DLCQ Strings, Twist Fields and One-Loop Correlators on a Permutation Orbifold
- Strings in a PP-wave background compactified on T^8 with twisted S^1
- Two-Loop String Theory on Null Compactifications