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A motivic approach to phase transitions in Potts models - MaRDI portal

A motivic approach to phase transitions in Potts models (Q1931522)

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A motivic approach to phase transitions in Potts models
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    A motivic approach to phase transitions in Potts models (English)
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    14 January 2013
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    Phase transitions in Potts models are studied using motivic invariants of the zero sets of multivariable Tutte polynomials arising from a nested family of finite graphs. The topological complexity is estimated via the computation of the compactly supported Euler characteristics. The main tool is a deletion-contraction formula for the corresponding Grothendieck classes of algebraic varieties.
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    phase transitions
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    Grothendieck rings
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    Tutte polynomials
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