After recalling Fichera’s fundamental results in the study of the problem of the completeness of particular solutions of a partial differential equation, we give some new completeness theorem. They concern the Dirichlet problem for a general elliptic operator of higher order with real constant coefficients in any number of variables.After recalling Fichera’s fundamental results in the study of the problem of the completeness of particular solutions of a partial differential equation, we give some new completeness theorem. They concern theDirichlet problem for a general elliptic operator of higher order with realconstant coefficients in any number of variables
AbstractThe completeness of diverse eigenfunction systems is of interest, e.g., in connection with t...
AbstractWe establish qualitative results of Phragmèn–Lindelöf type for upper semicontinuous viscosit...
We consider fully nonlinear degenerate elliptic equations with zero and first order terms. We provid...
After recalling Fichera’s fundamental results in the study of the problem of the completeness ...
After recalling Fichera’s fundamental results in the study of the problem of the completeness ...
Let $\{\omega_{k}\}$ be a complete system of polynomial solutions of the elliptic equation $\sum_{|\...
AbstractIn this paper we give conditions which guarantee that products of solutions of partial diffe...
The linear Stokes system is considered and the completeness (in the sense of Picone) on the boundary...
summary:In this paper an existence and uniqueness theorem for the Dirichlet problem in $W^{2,p}$ for...
AbstractWe give some uniqueness theorems for regular solutions to the Dirichlet problem associated w...
We present some qualitative properties for solutions of singular quasilinear elliptic differential i...
In this dissertation, we deal with Hamiltonian Lane-Emden type systems where in place of the Laplace...
We consider equation $-\Delta u+f(x,u)=0$ in smooth bounded domain $\Omega\in\mathbb{R}^N$, $N\geqsl...
We consider fully nonlinear degenerate elliptic equations with zero and first order terms. We provid...
We study the asymptotic behavior, as $\gamma$ tends to infinity, of solutions for the homogeneous Di...
AbstractThe completeness of diverse eigenfunction systems is of interest, e.g., in connection with t...
AbstractWe establish qualitative results of Phragmèn–Lindelöf type for upper semicontinuous viscosit...
We consider fully nonlinear degenerate elliptic equations with zero and first order terms. We provid...
After recalling Fichera’s fundamental results in the study of the problem of the completeness ...
After recalling Fichera’s fundamental results in the study of the problem of the completeness ...
Let $\{\omega_{k}\}$ be a complete system of polynomial solutions of the elliptic equation $\sum_{|\...
AbstractIn this paper we give conditions which guarantee that products of solutions of partial diffe...
The linear Stokes system is considered and the completeness (in the sense of Picone) on the boundary...
summary:In this paper an existence and uniqueness theorem for the Dirichlet problem in $W^{2,p}$ for...
AbstractWe give some uniqueness theorems for regular solutions to the Dirichlet problem associated w...
We present some qualitative properties for solutions of singular quasilinear elliptic differential i...
In this dissertation, we deal with Hamiltonian Lane-Emden type systems where in place of the Laplace...
We consider equation $-\Delta u+f(x,u)=0$ in smooth bounded domain $\Omega\in\mathbb{R}^N$, $N\geqsl...
We consider fully nonlinear degenerate elliptic equations with zero and first order terms. We provid...
We study the asymptotic behavior, as $\gamma$ tends to infinity, of solutions for the homogeneous Di...
AbstractThe completeness of diverse eigenfunction systems is of interest, e.g., in connection with t...
AbstractWe establish qualitative results of Phragmèn–Lindelöf type for upper semicontinuous viscosit...
We consider fully nonlinear degenerate elliptic equations with zero and first order terms. We provid...