A spectrograph giving sampled spatial resolution of upper atmosphere barium clouds

Baxter, A. J.; Belcher, B E; Flynn, P T G; Skinner, A.; Wilson, R. J.

doi:10.1088/0022-3735/6/1/033

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Inversion Relation On Two-dimensional Models1

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1975

1985

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“…The importance of the IR has appeared mainly in the case of two-dimensional models as illustrated by examples of the two-dimensional anisotropic Ising model (Baxter [2]), some vertex models (Schultz [3]), the hard-hexagon model (Baxter, Pearce [6]) and of course the symmetrical eight-vertex model, also called the Baxter model (Baxter [15] and [16]). It is possible of course to check the associated inverse functional equation directly on the exactly known analytical expressions of the partition function for these models.…”

Section: Inversion Relation On Two-dimensional Modelsmentioning

confidence: 99%

The inversion relation

Maillard

1985

J. Phys. France

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The inversion relation concept is introduced in a very heuristic way (part I) with some simple and different examples. The general character of the inversion relation is emphasized. The importance of the inversion relation is illustrated in the framework of some precise analytical discussions (part II) for three different cases : exactly soluble models, the case of near criticality and a priori non exactly soluble models where an attempt is made to characterize the constraints imposed by the inversion relation

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