Remarks on least energy solutions for quasilinear elliptic problems in .
Remarks on Nagumo's condition.
Remarks on positive solutions to a semilinear Neumann problem
In this paper we study the influence of the domain topology on the multiplicity of solutions to a semilinear Neumann problem. In particular, we show that the number of positive solutions is stable under small perturbations of the domain.
Remarks on some fourth order variational inequalities
Remarks on the Ciarlet-Raviart mixed finite element.
Remarks on the gradient of an infinity-harmonic function.
Remarks on the maximum principle for nonlinear elliptic PDEs with quadratic growth conditions
Remarks on the non self-adjoint Schrödinger operator
Remarks on the Phragmén-Lindelöf theorem for -viscosity solutions of fully nonlinear PDEs with unbounded ingredients.
Remarks on the powers of elliptic operators.
Under natural regularity assumptions on the data the powers of regular elliptic boundary value problems (e.b.v.p.) are shown to be higher order regular e.b.v.p.. This result is used in description of the domains of fractional powers of elliptic operators which information is in order important in regularity considerations for solutions of semilinear parabolic equations. Presented approach allows to avoid C∞-smoothness assumption on the data that is typical in many references.
Remarks on the strong maximum principle for nonlocal operators.
Remarks on the uniqueness of radial solutions
Remarks on the Yamabe problem and the Palais-Smale condition
Remarks on uniqueness results of the first eigenvalue of the p-Laplacian
Remarks relevant to classical maximum principles.
Remarque sur la conjecture de Weyl.
Remarque sur un article de Marcel Berger : «Sur une inégalité pour la première valeur propre du laplacien»
Remarques sur les algorithmes de décomposition de domaines
Remarques sur les équations linéaires elliptiques du second ordre sous forme divergence dans les domaines non bornés
Si dà una maggiorazione a priori in per le soluzioni di equazioni lineari ellittiche del secondo ordine...
Remarques sur les équations linéaires elliptiques du second ordre sous forme divergence dans les domaines non bornés
Si dimostra resistenza e l'unicità della soluzione del problema , nel caso in cui è un aperto di non limitato, è un operatore variazionale ellittico del secondo ordine a coefficienti misurabili e limitati e appartiene a .