On a theory of phase transitions with interfacial energy
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- Type
- article
- Published
- 1985-09-01
- Cited by
- 102
- References
- 5
- OpenAlex
- https://openalex.org/W2033954961
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:121648337
Keywords
Complex system, Phase transition, Phase (matter), Physics, Statistical physics
References
- The equilibrium configuration of liquid drops.
- The thermodynamic theory of capillarity under the hypothesis of a continuous variation of density
- Free Energy of a Nonuniform System. I. Interfacial Free Energy
- Structured phase transitions on a finite interval
- Integral Inequalities of Poincare and Wirtinger Type for BV Functions
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- On a Model of Nonlocal Continuum Mechanics Part II: Structure, Asymptotics, and Computations
- Variational problems of least area type with constraints
- Perturbed area functionals and brittle damage mechanics
- Lagrange multipliers and variational methods for equilibrium problems of fluids
- Propagating phase boundaries: formulation of the problem and existence via the Glimm scheme
- Gamma-convergence and its Applications to Some Problems in the Calculus of Variations
- Second-Order Γ-limit for the Cahn–Hilliard Functional
- Density Estimates for a Nonlocal Variational Model via the Sobolev Inequality
- An adaptive finite element procedure for the image segmentation problem
- Plane-Like Minimizers In Periodic Media: Jet Flows And Ginzburg-Landau
- SOME REMARKS ON THE STABILITY OF SIGN CHANGING SOLUTIONS
- A mass transportation approach to quantitative isoperimetric inequalities
- Hyperbolic Systems of Conservation Laws: The Theory of Classical and Nonclassical Shock Waves
- The Wulff theorem revisited
- Periodic phase separation: the periodic Cahn-Hilliard and isoperimetric problems
- Dynamical Stability of Phase Transitions in the p-System with Viscosity-Capillarity
- Singular perturbations for phase transitions
- Density Estimates for a Degenerate/Singular Phase-Transition Model
- Interfacial energy and the Maxwell rule
- A Sharp Stability Result for the Relative Isoperimetric Inequality Inside Convex Cones
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