2017
DOI: 10.1103/physrevb.96.205121
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Thermal transport in a two-dimensional Z2 spin liquid

Abstract: We study the dynamical thermal conductivity of the two-dimensional Kitaev spin-model on the honeycomb lattice. We find a strongly temperature dependent low-frequency spectral intensity as a direct consequence of fractionalization of spins into mobile Majorana matter and a static Z2 gauge field. The latter acts as an emergent thermally activated disorder, leading to the appearance of a pseudogap which partially closes in the thermodynamic limit, indicating a dissipative heat conductor. Our analysis is based on … Show more

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Cited by 37 publications
(46 citation statements)
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“…As the temperature is increased, there are qualitative changes in the RIXS response at the two characteristic temperature scales T L ≈ ∆ and T H ≈ J, which can be identified as indirect signatures of the flux and fermion excitations, respectively. At temperatures T T L , thermally excited fluxes behave like disorder from the perspective of the fermions [69], and fermion momentum is therefore no longer a good quantum number. As a result of this effective disorder, the quasi-sharp features of the zero-temperature RIXS response disappear.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…As the temperature is increased, there are qualitative changes in the RIXS response at the two characteristic temperature scales T L ≈ ∆ and T H ≈ J, which can be identified as indirect signatures of the flux and fermion excitations, respectively. At temperatures T T L , thermally excited fluxes behave like disorder from the perspective of the fermions [69], and fermion momentum is therefore no longer a good quantum number. As a result of this effective disorder, the quasi-sharp features of the zero-temperature RIXS response disappear.…”
Section: Resultsmentioning
confidence: 99%
“…The main result of this work is the calculation of the RIXS response at finite temperature, which first requires a finite-temperature formulation of the underlying Kitaev model Instead of a full and numerically costly Monte Carlo sampling of flux excitations [59], a quantitative approximation of the finite-temperature behavior is obtained by taking a random average over "typical" flux sectors and solving the free-fermion problem in each flux sector exactly [69]. Each "typical" flux sector at temperature T is obtained by creating two flux excitations around each bond with probability P T such that the resulting probability of a flux excitation at any plaquette is…”
Section: Finite-temperature Responsementioning
confidence: 99%
“…Even without quenched disorder, many-body localized behavior can still arise in interacting nonintegrable models [37][38][39][40][41][42][43][44][45][46][47][48]. For example, the quench dynamics of a chain of interacting spinless fermions in the presence of a constant electric field will exhibit Stark-MBL [42], and this has been experimentally demonstrated using superconducting qubits [49,50].…”
mentioning
confidence: 99%
“…This gauge invariance is manifest as, e.g., Gauss's law in quantum electrodynamics (QED), which is what leads to a massless photon and a long-ranged Coulomb law. Furthermore, intriguing salient features from a condensed matter perspective also arise in LGTs, such as quantum many-body scars [39,40] and disorder-free localization [41][42][43][44][45][46][47][48][49][50], which are newly discovered paradigms of ergodicity breaking even in certain cases when the underlying model is itself ergodic. From a technological point of view, the reliability and stability of gauge invariance is crucial in modern QSM realizations of LGTs involving both matter and gauge degrees of freedom, where gauge-breaking errors are unavoidable due to the plethora of local constraints to be controlled.…”
mentioning
confidence: 99%