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A numerical method for calculating equilibrium quantities such as the partition function and equal-time spin-correlation functions has been given by M. Blume, P. Heller, and N. A. Lurie, Phys. Rev. B 11, 4483 (1975).
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85037905998
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The zero-field susceptibility per spin for this quantum system is related to a reduced zero-field susceptibility (Formula presented) corresponding to Eq. (6), except that (Formula presented) replaces (Formula presented). However, instead of Eq. (7) we have (Formula presented), where (Formula presented) is the exchange interaction between quantum spins.
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The zero-field susceptibility per spin for this quantum system is related to a reduced zero-field susceptibility (Formula presented) corresponding to Eq. (6), except that (Formula presented) replaces (Formula presented). However, instead of Eq. (7) we have (Formula presented), where (Formula presented) is the exchange interaction between quantum spins.
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20
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85037886799
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It is possible to express the function (Formula presented) in terms of the exponential integral functions (Formula presented) and (Formula presented), but such an expression is both lengthy and awkward given the fact that each of these functions has a branch point at the origin of the z plane, whereas (Formula presented) is an entire function.
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It is possible to express the function (Formula presented) in terms of the exponential integral functions (Formula presented) and (Formula presented), but such an expression is both lengthy and awkward given the fact that each of these functions has a branch point at the origin of the z plane, whereas (Formula presented) is an entire function.
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22
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85037916254
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O. Ciftja and M. Luban, (unpublished).
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O. Ciftja and M. Luban, (unpublished).
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