summary:We derive local a priori estimates of the Hölder norm of solutions to quasilinear elliptic systems with quadratic nonlinearities in the gradient. We assume higher integrability of solutions and smallness of its BMO norm but the Hölder norm is estimated in terms of BMO norm of the solution under consideration, only
AbstractGlobal weighted Lp estimates are obtained for the gradient of solutions to nonlinear ellipti...
We prove that the equation \begin{eqnarray*} -\Delta_p u =\lambda\Big( \frac{1} {u^\delta} + u^q + f...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong\u27s proof in [31] o...
summary:We derive local a priori estimates of the Hölder norm of solutions to quasilinear elliptic s...
summary:Non-linear second order parabolic systems in the divergent form are considered. It is proved...
summary:A vector valued function $u=u(x,t)$, solution of a quasilinear parabolic system cannot be to...
summary:We prove an integral estimate for weak solutions to some quasilinear elliptic systems; such ...
In this work local behavior for solutions to the inhomogeneous p-Laplace in divergence form and its ...
AbstractThe main purpose of this paper is to establish a priori estimate for positive solutions of s...
34 pages, 2 figuresFor a parabolic equation associated to a uniformly elliptic operator, we obtain a...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong's proof in [31] of t...
We deal with some quasilinear elliptic problems posed in a bounded smooth convex domain Ω⊂RN (N≥3), ...
summary:The $L^{2,\lambda }$ - regularity of the gradient of weak solutions to nonlinear elliptic sy...
AbstractWe prove the local boundedness of the gradient for positive solutions to a doubly nonlinear ...
AbstractWe prove boundedness of gradients of solutions to quasilinear parabolic systems, the main pa...
AbstractGlobal weighted Lp estimates are obtained for the gradient of solutions to nonlinear ellipti...
We prove that the equation \begin{eqnarray*} -\Delta_p u =\lambda\Big( \frac{1} {u^\delta} + u^q + f...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong\u27s proof in [31] o...
summary:We derive local a priori estimates of the Hölder norm of solutions to quasilinear elliptic s...
summary:Non-linear second order parabolic systems in the divergent form are considered. It is proved...
summary:A vector valued function $u=u(x,t)$, solution of a quasilinear parabolic system cannot be to...
summary:We prove an integral estimate for weak solutions to some quasilinear elliptic systems; such ...
In this work local behavior for solutions to the inhomogeneous p-Laplace in divergence form and its ...
AbstractThe main purpose of this paper is to establish a priori estimate for positive solutions of s...
34 pages, 2 figuresFor a parabolic equation associated to a uniformly elliptic operator, we obtain a...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong's proof in [31] of t...
We deal with some quasilinear elliptic problems posed in a bounded smooth convex domain Ω⊂RN (N≥3), ...
summary:The $L^{2,\lambda }$ - regularity of the gradient of weak solutions to nonlinear elliptic sy...
AbstractWe prove the local boundedness of the gradient for positive solutions to a doubly nonlinear ...
AbstractWe prove boundedness of gradients of solutions to quasilinear parabolic systems, the main pa...
AbstractGlobal weighted Lp estimates are obtained for the gradient of solutions to nonlinear ellipti...
We prove that the equation \begin{eqnarray*} -\Delta_p u =\lambda\Big( \frac{1} {u^\delta} + u^q + f...
We extend to the parabolic setting some of the ideas originated with Xiao Zhong\u27s proof in [31] o...