On the Spectrum of D=2 Supersymmetric Yang-Mills Quantum Mechanics
arXiv:1103.2861 · doi:10.1063/1.3641858
Abstract
We investigate the structure of the spectrum of states in D=2 SU(N) supersymmetric Yang-Mills matrix quantum mechanics, which is a simplified model of Matrix theory. We compute the thermal partition function of this system and give evidence for the correctness of naively conjectured structure of the spectrum. It also suggests that Claudson-Halpern-Samuel solution is the unique eigenfunction of simultaneously diagonalizable hermitian operators, and we show that it is true in N=3 and N=4 cases.
28 pages, LaTex, no figures
References in corpus (6)
- Large N behavior of two dimensional supersymmetric Yang-Mills quantum mechanics
- The number of gauge singlets in supersymmetric Yang-Mills quantum mechanics
- Solutions of D=2 supersymmetric Yang-Mills quantum mechanics with SU(N) gauge group
- Exact solutions to D=2 Supersymmetric Yang-Mills Quantum Mechanics with SU(3) gauge group
- Gauge invariant plane-wave solutions in supersymmetric Yang-Mills quantum mechanics
- Analytic calculation of Witten index in D=2 supersymmetric Yang-Mills quantum mechanics