Strong maximum and minimum principles for parabolic functional-differential problems with nonlocal inequalities
Strong maximum principle for non-linear parabolic differential-functional inequalities
Strong maximum principle for non-linear parabolic differential-functional inequalities in arbitrary domains
Strong maximum principle for weak solutions of nonlinear parabolic differential inequalities
Strong maximum principle for weakly nonlinear parabolic equations (Preliminary communication)
Strong maximum principles for parabolic nonlinear problems with nonlocal inequalities together with integrals.
Strong superconvergence of finite element methods for linear parabolic problems.
Strong unique continuation for the Lamé system with Lipschitz coefficients in three dimensions
This paper studies the strong unique continuation property for the Lamé system of elasticity with variable Lamé coefficients λ, µin three dimensions, whereλ and μ are Lipschitz continuous and V∈L∞. The method is based on the Carleman estimate with polynomial weights for the Lamé operator.
Strong unique continuation for the Lamé system with Lipschitz coefficients in three dimensions*
This paper studies the strong unique continuation property for the Lamé system of elasticity with variable Lamé coefficients λ, µ in three dimensions, where λ and μ are Lipschitz continuous and V∈L∞. The method is based on the Carleman estimate with polynomial weights for the Lamé operator.
Strongly nonlinear parabolic equations with natural growth terms and data in Orlicz spaces.
Strongly nonlinear parabolic initial-boundary value problems in Orlicz spaces.
Study of a three component Cahn-Hilliard flow model
In this paper, we propose a new diffuse interface model for the study of three immiscible component incompressible viscous flows. The model is based on the Cahn-Hilliard free energy approach. The originality of our study lies in particular in the choice of the bulk free energy. We show that one must take care of this choice in order for the model to give physically relevant results. More precisely, we give conditions for the model to be well-posed and to satisfy algebraically and dynamically consistency...
Study of global solutions of parabolic equations via a priori estimates III. Equations of p-Laplacian type
Su alcune equazioni differenziali astratte di tipo degenere
Su alcuni problemi di diffusione non lineare
Su certe equazioni astratte ultraparaboliche
Su un teorema di unicità per l'equazione semilineare del calore in un dominio illimitato
A periodic BVP for a semilinear elliptic-parabolic equation in an unbounded domain contained in a half-space of is considered, with Dirichlet boundary conditions on the finite part of . A theorem of uniqueness of periodic solutions is proved by showing that a suitable function of the "energy" is subharmonic in and satisfies a Phragmèn-Lindelöf growth condition at infinity.
Su una classe di equazioni paraboliche singolari
Subdifferential inclusions and quasi-static hemivariational inequalities for frictional viscoelastic contact problems
We survey recent results on the mathematical modeling of nonconvex and nonsmooth contact problems arising in mechanics and engineering. The approach to such problems is based on the notions of an operator subdifferential inclusion and a hemivariational inequality, and focuses on three aspects. First we report on results on the existence and uniqueness of solutions to subdifferential inclusions. Then we discuss two classes of quasi-static hemivariational ineqaulities, and finally, we present ideas...
Subjective surfaces and Riemannian mean curvature flow of graphs.