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- W1977681759 abstract "Various methods have been used to approximate the partition function at low temperatures with a Hamiltonian which contains a singular potential and whose eigenfunctions obey Dirchlet boundary conditions. The approximate eigenvalues obtained with the Lanczos algorithm in each iteration step are bounded from below by the exact eigenvalues which in turn leads to bounds on the partition function. The virial and supersymmetric variational methods, which do not possess simple bounds, are considerably easier to implement and provide quite good approximants to the partition function at low values of the temperature." @default.
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- W1977681759 date "1995-09-01" @default.
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- W1977681759 title "Approximate partition functions for a singular potential at low temperatures" @default.
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- W1977681759 doi "https://doi.org/10.1016/0375-9601(95)00522-5" @default.
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