Quantum chaos and regularity in $Φ^4$ theory

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We check the eigenvalue spectrum of the $Φ^{4}_{1+1}$ Hamiltonian against Poisson or Wigner behavior predicted from random matrix theory. We discuss random matrix theory as a tool to discriminate the validity of a model Hamiltonian compared to an analytically solvable Hamiltonian or experimental data.
3 pages, 6 figures,(eps), Lattice2003(Theory)

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