Publication | Closed Access
Effective classical partition functions
493
Citations
14
References
1986
Year
Mathematical ProgrammingFree EnergyQuantum DynamicEngineeringFunctional AnalysisQuantum ComputingPotential TheoryQuantum Mechanical PropertyQuantum TheoryApproximation TheoryQuantum SciencePhysicsQuantum-mechanical Partition FunctionAssociated PotentialAnalytic CombinatoricsQuantum SolidQuantum ChemistryNatural SciencesPartition (Database)Applied PhysicsAnalytic Number Theory
We present a method by which a quantum-mechanical partition function can be approximated from below by an effective classical partition function. The associated potential is obtained by a simple smearing procedure. For a strongly anharmonic oscillator and a double-well potential, the lowest approximation gives a free energy which is accurate to a few percent, even at zero temperature.
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