In this article we present local $L^infty$ estimates for the gradient of solutions to elliptic equations with variable exponents. Under proper conditions on the coefficients, we prove that $$ left| abla uight|in L^{infty}_{loc} $$ for all weak solutions of $$ operatorname{div} (g(|abla u|^2,x) abla u )=0quad ext{in } Omega. $
International audienceThis article is chiefly concerned with elliptic regularizations of semilinear ...
In this paper we obtain the following local Calderon-Zygmund estimates B(|f|) epsilon L-loc(q)(Ome...
We prove global Lorentz estimates for variable power of the gradient of weak solution to linear ell...
AbstractIn this paper we obtain local Lq, q⩾p, gradient estimates for weak solutions of elliptic equ...
In this paper we obtain local L-q, q >= p, gradient estimates for weak solutions of elliptic equa...
In view of applications to the study of regularity properties of minimizers for a continuous model o...
In the theory of second-order, nonlinear elliptic and parabolic equations, obtaining local or global...
This paper concerns minimization problems from Calculus of Variations depending on the gradient and ...
This paper is concerned with the regularity of the gradient of the weak solutions to nonlinear ellip...
summary:Interior $\Cal L_{loc}^{2,n}$-regularity for the gradient of a weak solution to nonlinear se...
Let (M, g, e −f dv) be a smooth metric measure space. We consider local gradient estimates for posit...
summary:Let $X=(X_1,X_2,\dots ,X_q)$ be a system of vector fields satisfying the Hör\-man\-der condi...
We study nonlinear elliptic equations of strong p (x)-Laplacian type to obtain an interior Calderon-...
We establish a gradient estimate for a very weak solution to a quasilinear elliptic equation with a ...
In this paper, we prove a global Calderón-Zygmund type estimate in the framework of Lorentz spaces f...
International audienceThis article is chiefly concerned with elliptic regularizations of semilinear ...
In this paper we obtain the following local Calderon-Zygmund estimates B(|f|) epsilon L-loc(q)(Ome...
We prove global Lorentz estimates for variable power of the gradient of weak solution to linear ell...
AbstractIn this paper we obtain local Lq, q⩾p, gradient estimates for weak solutions of elliptic equ...
In this paper we obtain local L-q, q >= p, gradient estimates for weak solutions of elliptic equa...
In view of applications to the study of regularity properties of minimizers for a continuous model o...
In the theory of second-order, nonlinear elliptic and parabolic equations, obtaining local or global...
This paper concerns minimization problems from Calculus of Variations depending on the gradient and ...
This paper is concerned with the regularity of the gradient of the weak solutions to nonlinear ellip...
summary:Interior $\Cal L_{loc}^{2,n}$-regularity for the gradient of a weak solution to nonlinear se...
Let (M, g, e −f dv) be a smooth metric measure space. We consider local gradient estimates for posit...
summary:Let $X=(X_1,X_2,\dots ,X_q)$ be a system of vector fields satisfying the Hör\-man\-der condi...
We study nonlinear elliptic equations of strong p (x)-Laplacian type to obtain an interior Calderon-...
We establish a gradient estimate for a very weak solution to a quasilinear elliptic equation with a ...
In this paper, we prove a global Calderón-Zygmund type estimate in the framework of Lorentz spaces f...
International audienceThis article is chiefly concerned with elliptic regularizations of semilinear ...
In this paper we obtain the following local Calderon-Zygmund estimates B(|f|) epsilon L-loc(q)(Ome...
We prove global Lorentz estimates for variable power of the gradient of weak solution to linear ell...