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A Parabolic-Hyperbolic Free Boundary Problem

SIAM Journal on Mathematical Analysis, 1986
The paper is concerned with a parabolic-hyperbolic free boundary problem for change of phase processes in which the melting temperature is space- dependent. A weak formulation is given, pointing out that relevant differences occur with respect to the case of melting temperature. For the case in which weak solutions are suitably smooth it is established
FASANO, ANTONIO, A. FASANO
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A problem with free boundary

Journal of Soviet Mathematics, 1989
See the review in Zbl 0703.35180.
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Free boundary problems:

2019
One-dimensional Shape Memory Alloy Problem with Duhem Type of Hysteresis Operator.- Existence and Uniqueness Results for Quasi-linear Elliptic and Parabolic Equations with Nonlinear Boundary Conditions.- Finite Time Localized Solutions of Fluid Problems with Anisotropic Dissipation.- Parabolic Equations with Anisotropic Nonstandard Growth Conditions ...
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Boundary regularity for free boundary problems

Communications on Pure and Applied Mathematics, 1999
The purpose of this paper is to study up-to-the-boundary regularity of solutions of elliptic free boundary problems with two phases. The solution of a typical problem can be described as a function \(u\) that is harmonic in \(\{u\neq 0\}\) and satisfies the gradient jump condition: \(| \nabla u^+|^2 -|\nabla u^-|^2=1\) on the free boundary \(\{u= 0\}\).
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On a Free Boundary Problem, the Starlike Case

SIAM Journal on Mathematical Analysis, 1975
Let $\mathcal{D}$ be a doubly connected region limited by the infinite point and a starlike boundary component $\Gamma $ which does not reduce to a point. If $\lambda $ is a given positive number, we show there exists a unique annulus $\omega _\lambda \subset \mathcal{D}$ having $\Gamma $ as one boundary component and another boundary component $\gamma
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Time Dependent Free Boundary Problems

SIAM Review, 1979
Recent results on the existence and continuity of solutions, and on the shape and smoothness of the free boundary are described for the following problems: (a) the flow of liquid in a dam with time...
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Free Boundary Problems

1994
The study of the free boundary problems was started working in China as early as 1960 ([14] [19]). Since then many mathematicians have been concentrating their effects to the theoretical researches on phase change problems, filtration problems, etc.
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A Novel Free Boundary Problem-the Sauna

Journal of Partial Differential Equations, 1989
Die Arbeit untersucht ein freies Randwertproblem im Zusammenhang mit einer parabolischen Gleichung mit unstetigen Koeffizienten und einer Inhomogenität, deren Sprung den freien Rand definiert; allerdings ist das System sehr unvollständig definiert und ist ohne eine andere Arbeit [\textit{R. M. Furzeland} and \textit{E. B. Hansen}, IMA J. Appl. Math. 34,
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On Certain Degenerate One-Phase Free Boundary Problems

SIAM Journal on Mathematical Analysis, 2021
Ovidiu Savin, Daniela De Silva
exaly  

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