most citedRandom Matrix Theory and higher genus integrability: the quantum chiral Potts model

11 citations · 11 across the 2 of their papers we have counts for

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2 papers

math-ph2025

Modular correspondences and replicable functions (unabridged version)

J-M. Maillard

Landen transformation, and more generally modular correspondences, can be seen to be exact symmetries of some integrable lattice models, like the square Ising model, or the Baxter…

cond-mat.stat-mech2002★ 11 cited

Random Matrix Theory and higher genus integrability: the quantum chiral Potts model

J. -Ch. Angles d'Auriac, J. -M. Maillard, C. M. Viallet

We perform a Random Matrix Theory (RMT) analysis of the quantum four-state chiral Potts chain for different sizes of the chain up to size L=8. Our analysis gives clear evidence of…