2009
DOI: 10.1103/physrevlett.102.189903
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Publisher’s Note: Dynamics and Transport of theZ2Spin Liquid: Application toκ(ET)2Cu<

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Cited by 53 publications
(74 citation statements)
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“…Although it is as yet not entirely clear whether or not existing spin-liquid models [48][49][50][51][52][53][54][55][56] with appropriate modifications can explain the above anomalies, it appears that for κ-CN and possibly dmit-Sb, spin degrees of freedom alone cannot describe the low temperature (below 6K in κ-CN and below 1K in dmit-Sb) properties. Rather, any description of the ground state must involve charge as well as spin degrees of freedom.…”
Section: κ-(Et)2cu2(cn)3 and Etme3sb[pd(dmit)2]2: Qsl Or Charge-disprmentioning
confidence: 99%
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“…Although it is as yet not entirely clear whether or not existing spin-liquid models [48][49][50][51][52][53][54][55][56] with appropriate modifications can explain the above anomalies, it appears that for κ-CN and possibly dmit-Sb, spin degrees of freedom alone cannot describe the low temperature (below 6K in κ-CN and below 1K in dmit-Sb) properties. Rather, any description of the ground state must involve charge as well as spin degrees of freedom.…”
Section: κ-(Et)2cu2(cn)3 and Etme3sb[pd(dmit)2]2: Qsl Or Charge-disprmentioning
confidence: 99%
“…There has been much recent interest in these CTS 69 specifically because they present possible realizations of the long awaited QSL [48][49][50][51][52][53][54][55][56] . In both cases the materials have nearly isotropic triangular lattices of dimer unit cells (corresponding to Fig.…”
Section: κ-(Et)2cu2(cn)3 and Etme3sb[pd(dmit)2]2: Qsl Or Charge-disprmentioning
confidence: 99%
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“…This analysis method has been found to work well in practice [15,16] and provides a systematic way of testing the experimental data obtained for QSL systems against any current and future theories that can predict these critical exponents. It should be noted that the specific Z 2 QSL theories [12,13] that are referenced here provide results that are expected to apply beyond the simple frustrated triangular lattice to classes such as kagome and honeycomb lattices. Recent results on a more complex quasi-honeycomb system have provided an example of this [14].…”
Section: Resultsmentioning
confidence: 95%
“…For a gapless QSL with a spinon Fermi surface coupled to a U(1) gauge field, a quantum Boltzmann spinon transport theory [11] leads to the prediction D 2D ~ T -1/3 . For the QC theory of Qi et al [12] for a Z 2 QSL the power law becomes D 2D ~ T -2/-2 where  is the critical exponent of the correlation length. This behaviour is illustrated in the inset to Fig.3 from which it can be seen that the T dependence of D 2D provides a sensitive measure of the critical parameter .…”
Section: Spinon Diffusion From Lf-srmentioning
confidence: 99%