Pages that link to "Item:Q678360"
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The following pages link to Phase field models for hypercooled solidification (Q678360):
Displaying 22 items.
- Asymptotic models of solidification in cooling thin-layer flows of a highly viscous fluid (Q605823) (← links)
- Global dynamics above the ground state energy for the focusing nonlinear Klein-Gordon equation (Q630561) (← links)
- Phase-field modelling of nonequilibrium partitioning during rapid solidification in a non-dilute binary alloy (Q874671) (← links)
- Effect of anisotropy on morphological instability in the freezing of a hypercooled melt (Q1265838) (← links)
- Instability of stationary solutions for a Lotka-Volterra competition model with diffusion (Q1359609) (← links)
- Front propagation into unstable states (Q1409697) (← links)
- Breakdown of the standard perturbation theory and moving boundary approximation for ``pulled'' fronts (Q1578834) (← links)
- A convective Cahn-Hilliard model for the formation of facets and corners in crystal growth (Q1808320) (← links)
- An intrinsic equation of interfacial motion for the solidification of a pure hypercooled melt (Q1894230) (← links)
- The phase-plane picture for a class of fourth-order conservative differential equations (Q1975475) (← links)
- Phase-field study of solute trapping effect in rapid solidification (Q2257848) (← links)
- On a nonlocal phase-field system (Q2489505) (← links)
- Quantitative analysis of phase-field model of phase transitions (Q2707699) (← links)
- Rapid growth and critical behaviour in phase field models of solidification (Q2732512) (← links)
- Normally hyperbolic invariant manifolds for random dynamical systems. I: Persistence (Q2849036) (← links)
- (Q3375304) (← links)
- Analysis of a fully discrete finite element method for the phase field model and approximation of its sharp interface limits (Q4452149) (← links)
- (Q4513910) (← links)
- (Q4817137) (← links)
- Travelling waves in phase field models of solidification (Q4844545) (← links)
- (Q5377920) (← links)
- Front propagation into unstable states: Universal algebraic convergence towards uniformly translating pulled fronts (Q5940283) (← links)
