\({\mathbb{Z}}_ n\) Baxter model: Critical behavior (Q1099202)
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scientific article; zbMATH DE number 4039978
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \({\mathbb{Z}}_ n\) Baxter model: Critical behavior |
scientific article; zbMATH DE number 4039978 |
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\({\mathbb{Z}}_ n\) Baxter model: Critical behavior (English)
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1986
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The \({\mathbb{Z}}_ n\) Baxter model is an exactly solvable lattice model in the special case of the Belavin parametrization. We calculate the critical behavior of \(\Pr ob_ n(\sigma =\omega^ k)\) using techniques developed in number theory in the study of the congruence properties of p(m), the number of unrestricted partitions of an integer m.
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order parameters
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critical exponents
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partition identities
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transformation formula
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elliptic theta function
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Kolberg method
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\({bbfZ}_ n\) Baxter model
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exactly solvable lattice model
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0.87676597
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0.8732689
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0.8652508
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0.86232245
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0.86145955
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0.8579855
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0.8576942
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0.8575227
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