On The Construction of Zero Energy States in Supersymmetric Matrix Models III

Abstract

For a supersymmetric Hamiltonian appearing in the matrix model related to 11 dimensional supermembranes, zero energy states are constructed. A useful symmetry, and an energy-equipartition property is pointed out.

arXiv comment4 pages, Latex

References in corpus (1)

• Higher-Dimensional Integrable Systems from Multilinear Evolution Equations

Cited by in corpus (19)

• M(atrix) Theory: Matrix Quantum Mechanics as a Fundamental Theory
• Asymptotic Search for Ground States of SU(2) Matrix Theory
• Asymptotic Form of Zero Energy Wave Functions in Supersymmetric Matrix Models
• Membranes and Matrix Models
• On the quantum mechanics of M(atrix) theory
• Supermembranes and M(atrix) Theory
• On Stable Sector in Supermembrane Matrix Model
• Asymptotic Factorisation of the Ground-State for SU(N)-invariant Supersymmetric Matrix-Models
• The ground state of the D=11 supermembrane and matrix models on compact regions
• 0-brane Quantum Chemistry
• Octonionic twists for supermembrane matrix models
• On the groundstate of octonionic matrix models in a ball
• Massless ground state for a compact SU(2) matrix model in 4D
• Dbrane boundstate wavefunctions
• Uniqueness of the coordinate independent Spin(9)xSU(2) state of Matrix Theory
• Measure of the potential valleys of the supermembrane theory
• The Autodidactic Universe
• Asymptotic Supergraviton States in Matrix Theory
• Optimized Fock space in the large N limit of quartic interactions in Matrix Models