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Solving the eigenvalue problem arising from the adjoint sector of the c=1 matrix model
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We solve the non-local eigenvalue problem that arose from consideration of the adjoint sector of the c=1 matrix model in hep-th/0503112. We obtain the exact wavefunction and a scattering phase that matches the string theory calculation.
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Cited by 2 Pith papers
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$c=1$ strings as a matrix integral
The c=1 string perturbative S-matrix equals a double-scaled (0+0)-dimensional matrix integral on the spectral curve x(z)=2√2 cos(z), y(z)=sin(z), establishing triality with worldsheet and matrix quantum mechanics desc...
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Regge trajectories from the adjoint sector of Matrix Quantum Mechanics
At criticality in the adjoint sector of matrix quantum mechanics, the spectrum exhibits Regge trajectories Δ² ~ n/α' interpreted as oscillatory excitations of short folded open strings in the dual 2D string theory.
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