We show maximal regularity results concerning parabolic systems with dynamic boundary conditions and a diffusion theorem on the boundary in the framework of Lp spaces, 1 \u3c p\u3c ∞. Analyticity results can be derived for the semigroups generated by suitable classes of uniformly elliptic operators with general Wentzell boundary conditions having diffusion terms on the boundary
AbstractWe show that elliptic second order operators A of divergence type fulfill maximal parabolic ...
We prove a very general form of the Angle Concavity Theorem, which says that if (T(t)) defines a one...
In this note we introduce a general framework which allows us to prove in a unified and systematic w...
We show maximal regularity results concerning parabolic systems with dynamic boundary conditions and...
We show a result of maximal regularity in spaces of H¨older continuous function, concerning linear ...
We illustrate a maximal regularity result for parabolic problems with dynamic boundary conditions in...
Abstract Several abstract model problems of elliptic and parabolic type with inhomogeneous initial a...
summary:Several abstract model problems of elliptic and parabolic type with inhomogeneous initial an...
Abstract. We illustrate a maximal regularity result for parabolic problems with dy-namic boundary co...
AbstractThe linear non-autonomous evolution equation u′(t) − A(t) u(t) = ƒ(t), t ∈ [0, T], with the ...
We consider one-dimensional inhomogeneous parabolic equations with higher-order elliptic differentia...
We study linear perturbations of analytic semigroups defined on a scale of Banach spaces. Fitting th...
The book shows how the abstract methods of analytic semigroups and evolution equations in Banach spa...
Given an open domain (possibly unbounded) Omega aS,R (n) , we prove that uniformly elliptic second o...
In the last decades, a lot of progress has been made on the subject of maximal regularity. The prope...
AbstractWe show that elliptic second order operators A of divergence type fulfill maximal parabolic ...
We prove a very general form of the Angle Concavity Theorem, which says that if (T(t)) defines a one...
In this note we introduce a general framework which allows us to prove in a unified and systematic w...
We show maximal regularity results concerning parabolic systems with dynamic boundary conditions and...
We show a result of maximal regularity in spaces of H¨older continuous function, concerning linear ...
We illustrate a maximal regularity result for parabolic problems with dynamic boundary conditions in...
Abstract Several abstract model problems of elliptic and parabolic type with inhomogeneous initial a...
summary:Several abstract model problems of elliptic and parabolic type with inhomogeneous initial an...
Abstract. We illustrate a maximal regularity result for parabolic problems with dy-namic boundary co...
AbstractThe linear non-autonomous evolution equation u′(t) − A(t) u(t) = ƒ(t), t ∈ [0, T], with the ...
We consider one-dimensional inhomogeneous parabolic equations with higher-order elliptic differentia...
We study linear perturbations of analytic semigroups defined on a scale of Banach spaces. Fitting th...
The book shows how the abstract methods of analytic semigroups and evolution equations in Banach spa...
Given an open domain (possibly unbounded) Omega aS,R (n) , we prove that uniformly elliptic second o...
In the last decades, a lot of progress has been made on the subject of maximal regularity. The prope...
AbstractWe show that elliptic second order operators A of divergence type fulfill maximal parabolic ...
We prove a very general form of the Angle Concavity Theorem, which says that if (T(t)) defines a one...
In this note we introduce a general framework which allows us to prove in a unified and systematic w...