2009
DOI: 10.1143/ptp.121.1289
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Nonequilibrium Peierls Transition

Abstract: Nonequlibrium phase transition of an open Takayama-Lin Liu-Maki chain coupled with two reservoirs is investigated by combining a mean-field approximation and a formula characterizing nonequlibrium steady states, which is obtained from the algebraic field approach to nonequlibrium statistical mechanics. When the bias voltage is chosen to be a control parameter, the phase transition between ordered and normal phases is found to be first or second order. Then, the voltage-current characteristics is S-shaped in so… Show more

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Cited by 24 publications
(36 citation statements)
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“…Such a state is theoretically predicted within a framework of steady-state thermostatistical physics. 40 Let us briefly discuss how the inhomogeneous state is related to the nonequilibrium state formed by excess carrier injection. We suggest that necessary conditions for such states are ͑1͒ the sliding motions of the charge order ͑the collective modes of the phase͒ are prohibited and ͑2͒ injected carriers should flow in the q 2 -type charge-ordered domains.…”
Section: Resultsmentioning
confidence: 99%
“…Such a state is theoretically predicted within a framework of steady-state thermostatistical physics. 40 Let us briefly discuss how the inhomogeneous state is related to the nonequilibrium state formed by excess carrier injection. We suggest that necessary conditions for such states are ͑1͒ the sliding motions of the charge order ͑the collective modes of the phase͒ are prohibited and ͑2͒ injected carriers should flow in the q 2 -type charge-ordered domains.…”
Section: Resultsmentioning
confidence: 99%
“…The origin of the negative differential resistance is not fully understood yet. It might be explained by different Joule heating scenarios (Altshuler et al, 2009;Mori et al, 2009), or possibly by a nonequilibrium first-order phase transition, where the negative differential resistance is explained through a phase bistability (Ajisaka et al, 2009). A negative differential resistance is also found in a model in high-energy physics, namely, the supersymmetric QCD in the large-N limit (Nakamura, 2010(Nakamura, , 2012.…”
Section: Dielectric Breakdownmentioning
confidence: 97%
“…al. [25], where negative differential resistance is explained through a phase bi-stability. Negative differential resistance was also found in a model in high energy physics, namely the supersymmetric QCD in the large N limit [26].…”
Section: A Threshold Of 1d Mott Insulatorsmentioning
confidence: 99%