Řešení biharmonického problému pro nekonečný klín. II.
Residual and hierarchical a posteriori error estimates for nonconforming mixed finite element methods
We analyze residual and hierarchical a posteriori error estimates for nonconforming finite element approximations of elliptic problems with variable coefficients. We consider a finite volume box scheme equivalent to a nonconforming mixed finite element method in a Petrov–Galerkin setting. We prove that all the estimators yield global upper and local lower bounds for the discretization error. Finally, we present results illustrating the efficiency of the estimators, for instance, in the simulation...
Residual and hierarchical a posteriori error estimates for nonconforming mixed finite element methods
We analyze residual and hierarchical a posteriori error estimates for nonconforming finite element approximations of elliptic problems with variable coefficients. We consider a finite volume box scheme equivalent to a nonconforming mixed finite element method in a Petrov–Galerkin setting. We prove that all the estimators yield global upper and local lower bounds for the discretization error. Finally, we present results illustrating the efficiency of the estimators, for instance, in the simulation...
Résolution de l’équation où est linéaire et dérive d’un potentiel convexe
Résolution d’un problème aux limites dans un ouvert axisymétrique par éléments finis en et séries de Fourier en
Resolvent at low energy and Riesz transform for Schrödinger operators on asymptotically conic manifolds. II
Let be a complete noncompact manifold of dimension at least 3 and an asymptotically conic metric on , in the sense that compactifies to a manifold with boundary so that becomes a scattering metric on . We study the resolvent kernel and Riesz transform of the operator , where is the positive Laplacian associated to and is a real potential function smooth on and vanishing at the boundary.In our first paper we assumed that has neither zero modes nor a zero-resonance and showed...
Resolvent estimates for scalar fields with electromagnetic perturbation.
Resolvent estimates for Schrödinger operators in L (R ) and the theory of exponentially bounded C-semigroups.
Resolvent estimates in W -1,p for second order elliptic differential operators in case of mixed boundary conditions.
Resolventenkerne, Carleman-Operatoren in LP-Räumen und Hille-Tamarkin-Operatoren.
Resonance and strong resonance for semilinear elliptic equations in .
Resonance functions of two-body Schrödinger operators
Resonance problems with respect to the Fučík spectrum of the -Laplacian.
Resonance theory for periodic Schrödinger operators
Resonance theory of two-body Schrödinger operators
Resonances and Spectral Shift Function near the Landau levels
We consider the 3D Schrödinger operator where , is a magnetic potential generating a constant magneticfield of strength , and is a short-range electric potential which decays superexponentially with respect to the variable along the magnetic field. We show that the resolvent of admits a meromorphic extension from the upper half plane to an appropriate Riemann surface , and define the resonances of as the poles of this meromorphic extension. We study their distribution near any fixed...
Résonances de Rayleigh en dimension deux
Résonances en limite semi-classique
Résonances et time decay en limite semiclassique
Resonances generated by analytic singularities on the density of states measure for perturbed periodic Schrödinger operators.