Driven Disordered Polymorphic Solids: Phases and Phase Transitions, Dynamical Coexistence and Peak Effect Anomalies
Ankush Sengupta, Surajit Sengupta, Gautam I. Menon

TL;DR
This paper investigates the complex phases and transitions of driven disordered polymorphic solids, revealing novel coexistence regimes, noise characteristics, and their relevance to vortex behavior in superconductors.
Contribution
It introduces a detailed dynamical phase diagram for driven polymorphic solids, highlighting the coexistence regime and its unique properties, including noise and metastability effects.
Findings
Identification of multiple driven phases including coexistence regimes
Observation of non-monotonic shaking temperatures in coexistence
Correlation of simulation results with vortex peak effect anomalies
Abstract
We study a model for the depinning and driven steady state phases of a solid tuned across a polymorphic phase transition between ground states of triangular and square symmetry. These include pinned states which may have dominantly triangular or square correlations, a plastically flowing liquid-like phase, a moving phase with hexatic correlations, flowing triangular and square states and a dynamic coexistence regime characterized by the complex interconversion of locally square and triangular regions. We locate these phases in a dynamical phase diagram. We demonstrate that the apparent power-law orientational correlations we obtain in our moving hexatic phase arise from circularly averaging an orientational correlation function with qualitatively different behaviour in the longitudinal (drive) and transverse directions. The intermediate coexistence regime exhibits several novel…
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