On the critical temperature of the quasi-one-dimensional Ising model

M. A. Yurishchev

Anonymous, Abdulai Gassama, Jonah Eick +6 more

José Martínez-Herrera, Omar Abel Rodríguez-López, M. A. Solís

M. A. Yurishchev, A. M. Sterlin

Within the framework of a phenomenological renormalization group theory, the calculation of the critical temperature of the three-dimensional spatially anisotropic Ising model is carried out. In the calculation, clusters n*n* infinity with n=1, 2, 3 and 4 are used. The results are applied to estimate the reduced values of the interchain interactions in quasi-one-dimensional Ising magnets.

M. A. Yurishchev

Abstract The critical temperature of a three‐dimensional spatially anisotropic Ising model is computed by the Bethe‐Peierls method applied to the five‐chain cluster. A comparison is made between the results obtained and calculations based on other approaches.

Michel Droz, J. Kamphorst Leal da Silva, Anna‐Sapfo Malaspinas