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Titlebook: Nonequilibrium Phase Transitions in Driven Vortex Matter; The Reversible-Irrev Shun Maegochi Book 2024 The Editor(s) (if applicable) and Th

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Evidence of Second-Order Transition and Critical Scaling for the Dynamical Ordering Transition,c flow to an anisotropically ordered smectic flow is a true phase transition or a crossover. Using the method developed here and a scaling analysis, we provide evidence of the second-order dynamical ordering transition between the plastic flow and smectic flow.
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Kibble-Zurek Mechanism for the Dynamical Ordering Transition,arious quench rates and find a power-law scaling of defect density with the quench rate. The result, together with the finding of an impulse-adiabatic crossover related to critical slowing down, is the key prediction of KZM.
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Book 2024nducting vortex system with random pinning. It first shows that a phase transition from reversible to irreversible flow occurs by increasing vortex density as well as amplitude of ac shear, which is indicative of the universality of the reversible-irreversible transition. Two distinct flow regimes a
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Critical Behavior of RIT Driven by Particle Density as Well as Shear Amplitude, corresponding to point-reversible and loop-reversible states, are found for the first time in the reversible phase. Surprisingly, we find the same critical behavior of RIT at the same critical point in either reversible regime.
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Moving Smectic Phase and Transverse Mode Locking in Driven Vortex Matter,d transverse mode locking resonance. Using these methods, we obtain convincing evidence of the smectic flow with transverse periodicity and construct the dynamical phase diagram of current-driven vortices
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Introduction,ics. To progress our understanding, in this thesis, we investigate two kinds of nonequilibrium phase transitions induced by ac and dc forces using a superconducting vortex system with random pinning. In this chapter, we review the basics of nonequilibrium phase transitions and the superconducting vo
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