Phase Transition Dynamics

By A. Onuki. 2000

1,005 citations recorded by the source corpus.

Subfields: Statistical and Nonlinear Physics

View Paper: https://www.semanticscholar.org/paper/ae6ddfc74df5e3a93a5a2dc570629ddee028bea0

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In Statistical and Nonlinear Physics

Citations in the corpus

Exploiting Microstructural Instabilities in Solids and Structures: From Metamaterials to Structural Transitions (2017, background): “, phase transformations [258], ferroelectric/magnetic domain switching [259–261], phase separation [262,263], or deformation twinning [51].”
Hydrodynamics with parametric slowing down and fluctuations near the critical point (2017, positive): “The momentum-dependent relaxation rate of the critical slow mode Γ(Q) for model H has been computed by Kawasaki [17] (see also Appendix 6B in Ref.[22] or Appendix B of Ref.”
Liquid Nuclear Condensates Mechanically Sense and Restructure the Genome. (2018, methodology): “This behavior is consistent with the classic physics of nucleation barriers for phase separation ( Onuki, 2002): for rapid activation, the system becomes deeply super- saturated in a short time, lowering the nucleation barrier to form many condensate nuclei that are not genomically targeted.”
Theories of binary fluid mixtures: from phase-separation kinetics to active emulsions (2017, background): “In practice, experimental studies on sheared symmetric binary fluids are sparse (Onuki 2002).”
Kinetics of Phase Transitions (2004, background): “…has been intense research interest in the kinetics of phase transitions, viz., the evolution dynamics of a system which is rendered thermodynamically unstable by a rapid change of parameters like temperature or pressure (Bray, 1994; Binder and Fratzl, 2001; Onuki, 2002; Dattagupta and Puri, 2004).”
The role of local structure in dynamical arrest (2014, background): “15, in the mean field regime, the surface tension should vanish as γ(T ) ∼ (ξ D) ∼ Tc − T is approached in analogy with liquid-gas critical phenomena [385].”
Motility-Induced Phase Separation (2014, background): “The set of such negative-curvature points defines the spinodal region, a familiar concept in mean-field thermodynamics (50).”