Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Chinese Journal of Physics

High-Temperature Series Expansions of Susceptibility of Ising Model on Checkerboard Lattice with Crossing Interactions

Jeng-Ming Chen, Keh-Ying Lin

Published Aug 1, 1996• 0 citations
OpenAlex

Related papers

High-temperature series expansions of susceptibility of the square-lattice Ising model with first- and second-neighbour interactions

Yueh-Ching Hsiao, Keh-Ying Lin

Physica A Statistical Mechanics and its Applications•Apr 1, 1998•1 citation

High-Temperature Series Expansion of Susceptibility of the Ising Model with First and Second Neighbour Interactions on the Square Lattice

Chin-Tung Tseng, Keh-Ying Lin

Chinese Journal of Physics•Oct 1, 1996•0 citations

Ising Model on a checkerboard Lattice with Crossing Interactions

Ken‐Yu Lin

A formula for the spontaneous magnetization of the Ising model on a checkerboard lattice with crossing interactions is proposed. Our conjecture agrees with the exact low-temperature series expansion up to the 18th order.

Chinese Journal of Physics•Aug 1, 1988•0 citations

High Temperature Series Expansion of the Susceptibility of the d-Dimensional Random Ising Model

Shigeru Okamoto, T. Oguchi, Yohtaro Ueno

The critical temperatures of the random mixtures are investigated in the quenched site and bond Ising model with the ferromagnetic and antiferromagnetic exchange interactions by the high-temperature series expansion of the susceptibility for the d-dimensional simple hypercubical lattices. (d = 2, 3, 4, 5, 6)

Progress of Theoretical Physics•Feb 1, 1982•2 citations

Low-Temperature Series Expansions for the Square-Lattice Ising Model with First and Second Neighbour Interactions

Syh-Fu Lee, Keh-Ying Lin

Chinese Journal of Physics•Oct 1, 1996•1 citation

High-temperature expansions of the higher susceptibilities for the Ising model in general dimension d

P. Butera, M. Pernici

The high-temperature expansion coefficients of the ordinary and the higher susceptibilities of the spin-1/2 nearest-neighbor Ising model are calculated exactly up to the 20th order for the general d-dimensional (hyper)simple-cubical lattices. These series are analyzed to study the dependence of critical parameters on the lattice dimensionality. Using the general d expression of the ordinary susceptibility, we have more than doubled the length of the existing series expansion of the critical temperature in powers of 1/d.

arXiv:1209.3592•Physical Review E•Jul 31, 2012•28 citations
The high-temperature expansion coefficients of the ordinary and the higher susceptibilities of the spin-1/2 nearest-neighbor Ising model are calculated exactly up to the 20th order for the general d-dimensional (hyper)simple-cubical lattices. These series are analyzed to study the dependence of critical parameters on the lattice dimensionality. Using the general d expression of the ordinary susceptibility, we have more than doubled the length of the existing series expansion of the critical temperature in powers of 1/d.