Add to ORKGsummary:A vector valued function $u=u(x,t)$, solution of a quasilinear parabolic system cannot be too close to a straight line without being regular
Starting from sufficient conditions for regularity of weak solutions to quasilinear parabolic system...
AbstractThe present paper is concerned with the first boundary value problem for a certain class of ...
In this work local behavior for solutions to the inhomogeneous p-Laplace in divergence form and its ...
summary:A vector valued function $u=u(x,t)$, solution of a quasilinear parabolic system cannot be to...
summary:It is shown in this paper that gradient of vector valued function $ u(x), $ solution of a no...
summary:Non-linear second order parabolic systems in the divergent form are considered. It is proved...
summary:We derive local a priori estimates of the Hölder norm of solutions to quasilinear elliptic s...
A parabolic obstacle-type problem without sigh restriction on a solution is considered. An exact rep...
AbstractThe authors of this paper study the existence and uniqueness of weak solutions of the initia...
We study mainly a second order parabolic PDE which arises in the modeling of the evolution ofcrystal...
We consider a quasilinear parabolic equation and its associate stationary problem which correspond t...
AbstractThis paper considers the Cauchy problem for the general degenerate parabolic equations (1.1)...
AbstractIn this paper we study the problem:{ut−Δu=β(u)|∇u|2+f(x,t)inQ≡Ω×(0,+∞),u(x,t)=0on∂Ω×(0,+∞),u...
34 pages, 2 figuresFor a parabolic equation associated to a uniformly elliptic operator, we obtain a...
AbstractThe existence of weak solutionsu(x, t) to parabolic partial differential equations with coef...
Starting from sufficient conditions for regularity of weak solutions to quasilinear parabolic system...
AbstractThe present paper is concerned with the first boundary value problem for a certain class of ...
In this work local behavior for solutions to the inhomogeneous p-Laplace in divergence form and its ...
summary:A vector valued function $u=u(x,t)$, solution of a quasilinear parabolic system cannot be to...
summary:It is shown in this paper that gradient of vector valued function $ u(x), $ solution of a no...
summary:Non-linear second order parabolic systems in the divergent form are considered. It is proved...
summary:We derive local a priori estimates of the Hölder norm of solutions to quasilinear elliptic s...
A parabolic obstacle-type problem without sigh restriction on a solution is considered. An exact rep...
AbstractThe authors of this paper study the existence and uniqueness of weak solutions of the initia...
We study mainly a second order parabolic PDE which arises in the modeling of the evolution ofcrystal...
We consider a quasilinear parabolic equation and its associate stationary problem which correspond t...
AbstractThis paper considers the Cauchy problem for the general degenerate parabolic equations (1.1)...
AbstractIn this paper we study the problem:{ut−Δu=β(u)|∇u|2+f(x,t)inQ≡Ω×(0,+∞),u(x,t)=0on∂Ω×(0,+∞),u...
34 pages, 2 figuresFor a parabolic equation associated to a uniformly elliptic operator, we obtain a...
AbstractThe existence of weak solutionsu(x, t) to parabolic partial differential equations with coef...
Starting from sufficient conditions for regularity of weak solutions to quasilinear parabolic system...
AbstractThe present paper is concerned with the first boundary value problem for a certain class of ...
In this work local behavior for solutions to the inhomogeneous p-Laplace in divergence form and its ...