Add to ORKGWe prove the validity of a regularizing property on the boundary of the double layer potential associated to the fundamental solution of a {\em nonhomogeneous} second order elliptic differential operator with constant coefficients in Schauder spaces of exponent greater or equal to two that sharpens classical results of N.M.~G\"{u}nter, S.~Mikhlin, V.D.~Kupradze, T.G.~Gegelia, M.O.~Basheleishvili and T.V.~Bur\-chuladze, U.~Heinemann and extends the work of A.~Kirsch who has considered the case of the Helmholtz operator.Comment: arXiv admin note: text overlap with arXiv:2103.0697
In this paper, we study quasilinear elliptic equations driven by the double phase operator along wit...
AbstractWe prove in this paper that the boundary spectral data, i.e. the Dirichlet eigenvalues and n...
We prove a variant of the so-called bilinear embedding theorem for operators in divergence form with...
In this paper we consider an elliptic operator with constant coefficients and we estimate the maxima...
We provide a summary of the continuity properties of the boundary integral operator corresponding to...
In this paper, we prove a uniqueness theorem for the potential $V(x)$ of the following Schrödinger o...
The purpose of this paper is to study boundary value problems for elliptic pseudo-differential opera...
Analytic continuation of the $C_{0}$-semigroup $\{e^{-zA}\}$ on $L^{p}(\mathbb{R}^{N})$ generated by...
We study nonsymmetric second order elliptic operators with Wentzell boundary conditions in general d...
AbstractFor a symmetric operator or relation A with infinite deficiency indices in a Hilbert space w...
The purpose of this paper is to study a class of semilinear elliptic boundary value problems with de...
AbstractA class of operators is investigated which results from certain boundary and transmission pr...
summary:We prove existence results for the Dirichlet problem associated with an elliptic semilinear ...
The functional differential equation (x\u27(t) + L(x\u27)(t))\u27 = F(x)(t) together with functi...
We prove new, sharp, wavenumber-explicit bounds on the norms of the Helmholtz single- and double-lay...
In this paper, we study quasilinear elliptic equations driven by the double phase operator along wit...
AbstractWe prove in this paper that the boundary spectral data, i.e. the Dirichlet eigenvalues and n...
We prove a variant of the so-called bilinear embedding theorem for operators in divergence form with...
In this paper we consider an elliptic operator with constant coefficients and we estimate the maxima...
We provide a summary of the continuity properties of the boundary integral operator corresponding to...
In this paper, we prove a uniqueness theorem for the potential $V(x)$ of the following Schrödinger o...
The purpose of this paper is to study boundary value problems for elliptic pseudo-differential opera...
Analytic continuation of the $C_{0}$-semigroup $\{e^{-zA}\}$ on $L^{p}(\mathbb{R}^{N})$ generated by...
We study nonsymmetric second order elliptic operators with Wentzell boundary conditions in general d...
AbstractFor a symmetric operator or relation A with infinite deficiency indices in a Hilbert space w...
The purpose of this paper is to study a class of semilinear elliptic boundary value problems with de...
AbstractA class of operators is investigated which results from certain boundary and transmission pr...
summary:We prove existence results for the Dirichlet problem associated with an elliptic semilinear ...
The functional differential equation (x\u27(t) + L(x\u27)(t))\u27 = F(x)(t) together with functi...
We prove new, sharp, wavenumber-explicit bounds on the norms of the Helmholtz single- and double-lay...
In this paper, we study quasilinear elliptic equations driven by the double phase operator along wit...
AbstractWe prove in this paper that the boundary spectral data, i.e. the Dirichlet eigenvalues and n...
We prove a variant of the so-called bilinear embedding theorem for operators in divergence form with...
