M. Fujimoto

most citedAsymptotic correlation functions in the

Q

-state Potts model: a universal form for point group

C_{4 v}

2 citations · 3 across the 2 of their papers we have counts for

collaborators

2 papers

cond-mat.stat-mech2022★ 1 cited

Universal asymptotic correlation functions for point group $C_{6 v}$ and an observation for triangular lattice $Q$ -state Potts model

Masafumi Fujimoto, Hiromi Otsuka

We investigate universal forms for asymptotic correlation functions of off-critical systems that possess $C_{6 v}$ symmetry following the argument for $C_{4 v}$ symmetry in Phys.~Rev…

cond-mat.stat-mech2019★ 2 cited

Asymptotic correlation functions in the $Q$ -state Potts model: a universal form for point group $C_{4 v}$

Masafumi Fujimoto, Hiromi Otsuka

Reexamining algebraic curves found in the eight-vertex model, we propose an asymptotic form of the correlation functions for off-critical systems possessing rotational and mirror s…

Universal asymptotic correlation functions for point group C6v​ and an observation for triangular lattice Q-state Potts model

Asymptotic correlation functions in the Q-state Potts model: a universal form for point group C4v​

Universal asymptotic correlation functions for point group $C_{6 v}$ and an observation for triangular lattice $Q$ -state Potts model

Asymptotic correlation functions in the $Q$ -state Potts model: a universal form for point group $C_{4 v}$