2001
DOI: 10.1103/physrevb.64.064505
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Vortex dynamics in two-dimensional systems at high driving forces

Abstract: We study numerically the dynamics of two-dimensional vortex systems at zero temperature. In addition to pinned states and turbulent plastic flow, we find motion of vortices in rough channels along the direction of the driving force. In this decoupled channel regime we demonstrate how topological defects mediate the phase slip of different channels moving with different velocities. We thus provide important confirmation of recent analytical work describing vortex dynamics at high driving forces such as the movi… Show more

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Cited by 85 publications
(83 citation statements)
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“…Taking into account this effect, Giamarchi and Le Doussal [60] show that the system should decouple in elastic channels and predict the existence of threshold for transverse depinning. These features have been then observed in simulations [72]. For an extensive discussion of other aspects of the dynamics we refer to Ref.…”
Section: Moving Phases Hysteresis and Avalanchesmentioning
confidence: 93%
See 1 more Smart Citation
“…Taking into account this effect, Giamarchi and Le Doussal [60] show that the system should decouple in elastic channels and predict the existence of threshold for transverse depinning. These features have been then observed in simulations [72]. For an extensive discussion of other aspects of the dynamics we refer to Ref.…”
Section: Moving Phases Hysteresis and Avalanchesmentioning
confidence: 93%
“…It is also possible to analyze the tearing of the lattice studying its topological properties (i.e. the presence of defects, such as dislocations) [67,71,72]. To understand theoretically plastic depinning several authors have introduced simplified lattice models, which are possibly amenable to analytical treatment.…”
Section: Plastic Depinningmentioning
confidence: 99%
“…In this paper, we first study transport in the Corbino disk by T = 0 molecular dynamics (MD) simulations of interacting vortices [24,25,26]. As in the experiments, for low currents we find a linear velocity profile that corresponds to the rigid rotation of the vortex lattice.…”
mentioning
confidence: 99%
“…In Koshelev-Vinokur theory, the re-crystallization current I p increases as (T m − T ) −1 on approaching the equilibrium melting temperature T m of the static system. Later calculations [3,4,5] and simulations [6,7,8,9] identified the free flowing state above I p as the smectic phase. In the smectic phase, the particles move in static channels with quasi-long range order perpendicular to the flow compared with liquid like short range order within the channels [10].…”
mentioning
confidence: 99%