In this work, we study some properties of the viscosity solutions to a degenerate parabolic equation involving the non-homogeneous infinity-Laplacian. This may be viewed as related to the work done in [5], where we studied an eigenvalue problem for the infinity-Laplacian. To make matters more precise, let Ω ⊂ IRn, n ≥ 2, be a bounded domain and ∂Ω be it
AbstractSufficient conditions are given for the solutions to the (fully nonlinear, degenerate) ellip...
It is shown how one can get upper bounds for ju \Gamma vj when u and v are the (viscosity) solution...
Well-posedness of the Cauchy problem is studied for a class of linear parabolic equations with vari...
In this paper, we obtain the existence result of viscosity solutions to the initial and boundary val...
grantor: University of TorontoFor the Cauchy problem of a class of fully nonlinear degener...
none1noIn a bounded domain, we consider the viscosity solution of the homogeneous Dirichlet problem ...
We consider the initial boundary value problem for a fully-nonlinear parabolic equation in a half sp...
Dottorato di ricerca in matematica. 10. ciclo. Coordinatore V. Cristante. Tutore M. BardiConsiglio N...
We prove a comparison theorem for viscosity solutions of singular degenerate parabolic equations wit...
We study the interior regularity properties of the solutions of a nonlinear degenerate equation aris...
We review some recent results related to the homogeneous Dirichlet problem for the infinity Laplace ...
We prove a comparison theorem for viscosity solutions of degenerate parabolic equations which is sin...
We investigate uniqueness of solutions to the initial value problem for degenerate parabolic equatio...
AbstractWe study the interior regularity properties of the solutions of a nonlinear degenerate equat...
Consider (1.1) for a domain #OMEGA# for which there is no classical non-parametric solution of the s...
AbstractSufficient conditions are given for the solutions to the (fully nonlinear, degenerate) ellip...
It is shown how one can get upper bounds for ju \Gamma vj when u and v are the (viscosity) solution...
Well-posedness of the Cauchy problem is studied for a class of linear parabolic equations with vari...
In this paper, we obtain the existence result of viscosity solutions to the initial and boundary val...
grantor: University of TorontoFor the Cauchy problem of a class of fully nonlinear degener...
none1noIn a bounded domain, we consider the viscosity solution of the homogeneous Dirichlet problem ...
We consider the initial boundary value problem for a fully-nonlinear parabolic equation in a half sp...
Dottorato di ricerca in matematica. 10. ciclo. Coordinatore V. Cristante. Tutore M. BardiConsiglio N...
We prove a comparison theorem for viscosity solutions of singular degenerate parabolic equations wit...
We study the interior regularity properties of the solutions of a nonlinear degenerate equation aris...
We review some recent results related to the homogeneous Dirichlet problem for the infinity Laplace ...
We prove a comparison theorem for viscosity solutions of degenerate parabolic equations which is sin...
We investigate uniqueness of solutions to the initial value problem for degenerate parabolic equatio...
AbstractWe study the interior regularity properties of the solutions of a nonlinear degenerate equat...
Consider (1.1) for a domain #OMEGA# for which there is no classical non-parametric solution of the s...
AbstractSufficient conditions are given for the solutions to the (fully nonlinear, degenerate) ellip...
It is shown how one can get upper bounds for ju \Gamma vj when u and v are the (viscosity) solution...
Well-posedness of the Cauchy problem is studied for a class of linear parabolic equations with vari...