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• W1976572074 abstract "We study the anisotropic spin-1/2 antiferromagnetic triangular Heisenberg lattice in two dimensions, seen as a set of chains with couplings $J$ (${J}^{ensuremath{'}}$) along (in-between) chains, respectively. Our focus is on the incommensurate correlation that emerges in this system in a wide parameter range due to the intrinsic frustration of the spins. We study this system with traditional density matrix renormalization group using cylindrical boundary conditions to least constrain possible incommensurate order. Despite that the limit of essentially decoupled chains ${J}^{ensuremath{'}}/Jensuremath{lesssim}0.5$ is not very accessible numerically, it appears that the spin-spin correlations remain incommensurate for any finite $0<{J}^{ensuremath{'}}<{J}_{{}^{{}_{mathrm{C}}}}^{ensuremath{'}}$, where ${J}_{{}^{{}_{mathrm{C}}}}^{ensuremath{'}}/J>1$. The incommensurate wave vector ${q}_{J}$, however, approaches the commensurate value corresponding to the antiferromagnetic correlation of a single chain very rapidly with decreasing ${J}^{ensuremath{'}}/J$, roughly as ${q}_{J}ensuremath{sim}ensuremath{pi}ensuremath{-}{c}_{1}{({J}^{ensuremath{'}}/J)}^{n}{e}^{ensuremath{-}{c}_{2}J/{J}^{ensuremath{'}}}$." @default.
• W1976572074 created "2016-06-24" @default.
• W1976572074 creator A5046358965 @default.
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• W1976572074 date "2011-12-27" @default.
• W1976572074 modified "2023-09-23" @default.
• W1976572074 title "Incommensurate correlations in the anisotropic triangular Heisenberg lattice" @default.
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• W1976572074 doi "https://doi.org/10.1103/physrevb.84.245130" @default.
• W1976572074 hasPublicationYear "2011" @default.
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