Spin models for link polynomials, strongly regular graphs and Jaeger's Higman-Sims model

DOI10.2140/pjm.1994.162.57zbMath0795.57002OpenAlexW2082756587MaRDI QIDQ1318482

Pierre De la Harpe

Publication date: 27 April 1994

Published in: Pacific Journal of Mathematics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2140/pjm.1994.162.57

zbMATH Keywords

spin modelgolden ratioHigman-Sims graphJones and Kauffman polynomials for linksstate models for link invariants

Mathematics Subject Classification ID

Related Items (22)

Spin models on finite cyclic groups ⋮ A remark on a theorem of P. de la Harpe and V. F. R. Jones ⋮ Spin models with an eigenvalue of small multiplicity ⋮ Chromatic invariants for finite graphs: Theme and polynomial variations ⋮ On spin models, modular invariance, and duality ⋮ Jaeger's Higman-Sims state model and the \(B_ 2\) spider ⋮ Homogeneity of a distance-regular graph which supports a spin model ⋮ Modular invariance property and spin models attached to cyclic group association schemes ⋮ Symmetric versus non-symmetric spin models for link invariants ⋮ On topological spin models and generalized \(\Delta - Y\) transformations ⋮ Spin models constructed from Hadamard matrices ⋮ On spin models, triply regular association schemes, and duality ⋮ Twisted extensions of spin models ⋮ Planar algebras ⋮ Unnamed Item ⋮ Spin models and Bose-Mesner algebras ⋮ The mathematics of Donald Gordon Higman ⋮ Bose-Mesner algebras related to type II matrices and spin models ⋮ Symmetric Union Diagrams and Refined Spin Models ⋮ Combinatorics and topology - François Jaeger's work in knot theory ⋮ Almost 2-homogeneous bipartite distance-regular graphs ⋮ Some formulas for spin models on distance-regular graphs

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