Approximations for strongly-coupled supersymmetric quantum mechanics
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Publication:1572538
DOI10.1016/S0550-3213(99)00818-4zbMath1028.81507arXivhep-th/9910001MaRDI QIDQ1572538
Publication date: 12 July 2000
Published in: Nuclear Physics. B (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/hep-th/9910001
Related Items (27)
A low temperature expansion for matrix quantum mechanics ⋮ Quantum black hole formation in the BFSS matrix model ⋮ Moduli dynamics as a predictive tool for thermal maximally supersymmetric Yang-Mills at large \(N\) ⋮ On the ground state wave function of matrix theory ⋮ Extracting black hole physics from the lattice ⋮ Fuzzy torus in matrix model ⋮ Improved perturbation method and its application to the IIB matrix model ⋮ Thermal phase transition in Yang-Mills matrix model ⋮ MASS-GAPS AND SPIN CHAINS FOR (SUPER)MEMBRANES ⋮ Hamiltonian study of supersymmetric Yang-Mills quantum mechanics ⋮ Towards lattice simulation of the gauge theory duals to black holes and hot strings ⋮ A renormalization group approach to a Yang-Mills two matrix model ⋮ Systematic study of the SO(10) symmetry breaking vacua in the matrix model for type IIB superstrings ⋮ BLACK HOLE THERMODYNAMICS FROM CALCULATIONS IN STRONGLY COUPLED GAUGE THEORY ⋮ Thermodynamics of the BMN matrix model at strong coupling ⋮ Supercurrents in Matrix theory and the generalized AdS/CFT correspondence ⋮ Hamiltonian truncation study of supersymmetric quantum mechanics: S-matrix and metastable states ⋮ Strings, quantum gravity and non-commutative geometry on the lattice ⋮ Comments on thermodynamics of supersymmetric matrix models ⋮ Gauge invariant target space entanglement in D-brane holography ⋮ On black hole thermodynamics from super Yang-Mills ⋮ M(atrix) theory: matrix quantum mechanics as a fundamental theory ⋮ Nuclear states and spectra in holographic QCD ⋮ Complex Langevin analysis of the spontaneous breaking of 10D rotational symmetry in the Euclidean IKKT matrix model ⋮ Distribution of solutions of the fastest apparent convergence condition in optimized perturbation theory and its relation to anti-Stokes lines ⋮ Spectra of supersymmetric Yang-Mills quantum mechanics ⋮ Non-perturbative phase structure of the bosonic BMN matrix model
Cites Work
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- Gauge theory correlators from non-critical string theory
- A solution to coupled Dyson-Schwinger equations for gluons and ghosts in Landau gauge
- Variational master field for large-\(N\) interacting matrix models - free random variables on trial
- A two-loop test of M(atrix) theory
- Wilson lines and \(T\)-duality in heterotic M(atrix) theory
- Boosts, Schwarzschild black holes and absorption cross sections in M-theory
- Constraints from extended supersymmetry in quantum mechanics.
- Euclidean path integral, D\(0\)-branes and Schwarzschild black holes in Matrix theory.
- Multi-body interactions of D-particles in supergravity and Matrix theory
- Supersymmetric completion of supersymmetric quantum mechanics.
- Tachyons and black hole horizons in gauge theory
- Constraints on higher derivative operators in the Matrix theory effective Lagrangian
- Schwarzschild black holes in matrix theory. II
- Statistical mechanics of D\(0\)-branes and black hole thermodynamics
- Supersymmetry and the Yang-Mills effective action at finite \(N\)
- Gauge theory origins of supergravity causal structure
- M(atrix) black holes in five dimensions
- Supergravity currents and linearized interactions for Matrix theory configurations with fermionic backgrounds
- Statistical entropy of the four-dimensional Schwarzschild black hole.
- Statistical entropy of Schwarzschild black holes.
- Excitations of D-strings, entropy and duality
- D-branes and fat black holes
- Large \(N\) field theories, string theory and gravity
- Effective action for composite operators
- Schwarzschild Black Holes from Matrix Theory
- Matrix theory
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