The following pages link to Barry M. McCoy (Q215697):
Displaying 29 items.
- SPECTRUM AND COMPLETENESS OF THE INTEGRABLE 3-STATE POTTS MODEL: A FINITE SIZE STUDY (Q4223517) (← links)
- EXACT SPECTRUM OF THE INTEGRABLE 3-STATE POTTS CHAIN (Q4299777) (← links)
- Quasi-Particles, Conformal Field Theory, and <b>q</b>-Series (Q4299787) (← links)
- (Q4321448) (← links)
- (Q4343651) (← links)
- (Q4693791) (← links)
- (Q4793356) (← links)
- (Q4893970) (← links)
- QUASI-PARTICLES IN THE CHIRAL POTTS MODEL (Q4925346) (← links)
- INTEGRABLE MODELS IN STATISTICAL MECHANICS: THE HIDDEN FIELD WITH UNSOLVED PROBLEMS (Q4949050) (← links)
- Connection formulas for the $\lambda$ generalized Ising correlation functions (Q5059039) (← links)
- Advanced Statistical Mechanics (Q5264110) (← links)
- Correlation functions for the three-state superintegrable chiral Potts spin chain of finite lengths (Q5305456) (← links)
- Analyticity of the Ising susceptibility: an interpretation (Q5369078) (← links)
- Fuchs versus Painlevé (Q5424928) (← links)
- The<i>TQ</i>equation of the eight-vertex model for complex elliptic roots of unity (Q5434088) (← links)
- (Q5485625) (← links)
- The Ising correlation C(M, N) for ν = −k (Q5871950) (← links)
- A perturbative study of analyticity in the chiral Potts model (Q5927057) (← links)
- The perturbation \(\varphi_{2,1}\) of the \(M(p,p+1)\) models of conformal field theory and related polynomial-character identities (Q5931568) (← links)
- The Baxter revolution. (Q5942255) (← links)
- The \(sl_2\) loop algebra symmetry of the six-vertex model at roots of unity (Q5942265) (← links)
- Bethe's equation is incomplete for the \(XXZ\) model at roots of unity (Q5949295) (← links)
- Completing Bethe's equations at roots of unity. (Q5949326) (← links)
- Loop symmetry of integrable vertex models at roots of unity (Q5949831) (← links)
- Dimers and the critical Ising model on lattices of genus \(>1\) (Q5955486) (← links)
- The Ising correlation $C(M,N)$ for $\nu=-k$ (Q6347168) (← links)
- Factorization of Ising correlations C(M,N) for $ \nu= \, -k$ and M+N odd, $M \le N$, $T < T_c$ and their lambda extensions (Q6397083) (← links)
- Memories of Mikio Sato (1928--2023) (Q6610703) (← links)
