2018
DOI: 10.1134/s0031918x18050034
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Computer Simulation of Critical Behavior of Semi-Infinite Antiferromagnetic Material

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Cited by 9 publications
(1 citation statement)
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“…Numerous theoretical techniques have been used to examine the magnetic characteristics of semi-infinite systems to explain the phenomena seen in experiments. Mean-field approximation (MFA) [10,11], Monte Carlo simulation (MCS) [12,13], renormalization group theory (RGT) [14,15], effective-field theory (EFT) [16], finite cluster approximation [17], Landau theory [18], and series expansions [19] have all been used to investigate the spin- 1 2 semi-infinite Ising model. Most of these works describe four different forms of second-order phase transitions based on the ratio R = J B /J S of bulk and surface interactions: ordinary, extraordinary, surface, and special phase transitions.…”
Section: Introductionmentioning
confidence: 99%
“…Numerous theoretical techniques have been used to examine the magnetic characteristics of semi-infinite systems to explain the phenomena seen in experiments. Mean-field approximation (MFA) [10,11], Monte Carlo simulation (MCS) [12,13], renormalization group theory (RGT) [14,15], effective-field theory (EFT) [16], finite cluster approximation [17], Landau theory [18], and series expansions [19] have all been used to investigate the spin- 1 2 semi-infinite Ising model. Most of these works describe four different forms of second-order phase transitions based on the ratio R = J B /J S of bulk and surface interactions: ordinary, extraordinary, surface, and special phase transitions.…”
Section: Introductionmentioning
confidence: 99%