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• W1673875560 abstract "When the constituent spins have an energetic preference to lie along an easy-axis, triangular and Kagome lattice antiferromagnets often develop long-range order that distinguishes the three sublattices of the underlying triangular Bravais lattice. In zero magnetic field, this three-sublattice order melts {em either} in a two-step manner, {em i.e.} via an intermediate phase with power-law three-sublattice order controlled by a temperature dependent exponent $eta(T) in (frac{1}{9},frac{1}{4})$, {em or} via a transition in the three-state Potts universality class. Here, I predict that the uniform susceptibility to a small easy-axis field $B$ diverges as $chi(B) sim |B|^{-frac{4 - 18 eta}{4-9eta}}$ in a large part of the intermediate power-law ordered phase (corresponding to $eta(T) in (frac{1}{9},frac{2}{9})$), providing an easy-to-measure thermodynamic signature of two-step melting. I also show that these two melting scenarios can be generically connected via an intervening multicritical point, and obtain numerical estimates of multicritical exponents." @default.
• W1673875560 created "2016-06-24" @default.
• W1673875560 creator A5023328208 @default.
• W1673875560 date "2015-09-16" @default.
• W1673875560 modified "2023-10-17" @default.
• W1673875560 title "Melting of Three-Sublattice Order in Easy-Axis Antiferromagnets on Triangular and Kagome Lattices" @default.
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• W1673875560 doi "https://doi.org/10.1103/physrevlett.115.127204" @default.
• W1673875560 hasPubMedId "https://pubmed.ncbi.nlm.nih.gov/26431015" @default.
• W1673875560 hasPublicationYear "2015" @default.
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