For every finite N≥2, the undeformed SU(N) BFSS matrix quantum-mechanics Hamiltonian after removal of center-of-mass coordinates has exactly one normalizable zero-energy state.
For every finite N≥2, the undeformed SU(N) BFSS matrix quantum-mechanics Hamiltonian after removal of center-of-mass coordinates has exactly one normalizable zero-energy state.
For every finite N≥2, the undeformed SU(N) BFSS matrix quantum-mechanics Hamiltonian after removal of center-of-mass coordinates has exactly one normalizable zero-energy state.
If correct, resolves the BFSS threshold-bound-state conjecture for all finite N.
Does SU(N) BFSS matrix quantum mechanics have exactly one normalizable zero-energy state?
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