作者: Federico Ricci-Tersenghi , Alejandro Lage-Castellanos , Roberto Mulet , Tommaso Rizzo
DOI: 10.1088/1751-8113/46/13/135001
关键词: Hexagonal lattice 、 Replica 、 Phase (waves) 、 Context (language use) 、 Physics 、 Multicritical point 、 Square (algebra) 、 Ising model 、 Statistical physics 、 Variational method
摘要: We present and solve the replica symmetric equations in context of cluster variational method for 2D random bond Ising model (including Edwards–Anderson spin-glass model). First, we a linearized version these to obtain phase diagrams on square triangular lattices. In both cases, transition temperatures multicritical point estimations improve largely over Bethe predictions. Moreover, show that this diagram is consistent with behavior inference algorithms single instances problem. Finally, consistently find approximate solutions glassy phase. The applied lattice down T = 0, also presence an external field.