Abstract
The independent-minimization variational method is extended to cases with more than one variational parameter and applied to the anharmonic-oscillator problem. The results, including estimates of the tunneling effect, are reasonable. For the double-well potential the method provides a criterion to decide, given the coupling parameter λ, up to which energy level a classical broken-symmetry solution is present. Above that level the symmetry is restored. A lower bound for the value of λ allowing for symmetry-broken solutions is also obtained.

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