On the Convergence of the Conjugate Gradient Method for Singular Capacitance Matrix Equations from the Neumann Problem of the Poisson Equation.
Displaying 41 – 60 of 122
On the Keldyš-Fichera boundary-value problem for degenerate quasilinear elliptic equations.
Chen, Zuchi, Xuan, Benjin (2002)
Electronic Journal of Differential Equations (EJDE) [electronic only]
On the range of nonlinear operators with linear asymptotes which are not invertible
Jindřich Nečas (1973)
Commentationes Mathematicae Universitatis Carolinae
On the Regularity of the Solution of the Biharmonic Variational Inequality.
Jens Frehse (1973)
Manuscripta mathematica
On the smoothness of the solutions to the elliptic systems
Koshelev, Alexander Ivanovich (1986)
Equadiff 6
On the structure of layers for singularly perturbed equations in the case of unbounded energy
E. Sanchez-Palencia (2002)
ESAIM: Control, Optimisation and Calculus of Variations
We consider singular perturbation variational problems depending on a small parameter . The right hand side is such that the energy does not remain bounded as . The asymptotic behavior involves internal layers where most of the energy concentrates. Three examples are addressed, with limits elliptic, parabolic and hyperbolic respectively, whereas the problems with are elliptic. In the parabolic and hyperbolic cases, the propagation of singularities appear as an integral property after integrating...
On the structure of layers for singularly perturbed equations in the case of unbounded energy
E. Sanchez–Palencia (2010)
ESAIM: Control, Optimisation and Calculus of Variations
We consider singular perturbation variational problems depending on a small parameter ε. The right hand side is such that the energy does not remain bounded as ε → 0. The asymptotic behavior involves internal layers where most of the energy concentrates. Three examples are addressed, with limits elliptic, parabolic and hyperbolic respectively, whereas the problems with ε > 0 are elliptic. In the parabolic and hyperbolic cases, the propagation of singularities appear as an integral property after...
Oscillation criteria for forced nonlinear elliptic equations of arbitrary order
Peter Švaňa (1988)
Časopis pro pěstování matematiky
Oб одной задаче Кона-Ниренберга.
Н.Н. Тарханов (1984)
Sibirskij matematiceskij zurnal
Parameterintegration zur Berechnung von Fundamentallösungen [Book]
Peter Wagner (1984)
Paramétrix d’opérateurs elliptiques de classe
Marc Durand (1975)
Bulletin de la Société Mathématique de France
Properness and topological degree for general elliptic operators.
Volpert, V., Volpert, A. (2003)
Abstract and Applied Analysis
Propriété des itérés et ellipticité
Guy Métivier (1978)
Journées équations aux dérivées partielles
Régularité analytique pour des opérateurs elliptiques singuliers en un point
Mohamed Salah Baouendi, Johannes Sjöstrand (1974)
Journées équations aux dérivées partielles
Régularité analytique pour des opérateurs elliptiques singuliers en un point
M. S. Baouendi, J. Sjöstrand (1974/1975)
Séminaire Équations aux dérivées partielles (Polytechnique)
Régularité analytique pour des opérateurs elliptiques singuliers en un point
M. S. Baouendi, J. Sjostrand (1974)
Publications mathématiques et informatique de Rennes
Regularity and Decay of Eigenfunctions.
Werner Stork (1978)
Mathematische Zeitschrift
Remarks on the powers of elliptic operators.
Jan W. Cholewa, Tomasz Dlotko (2000)
Revista Matemática Complutense
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 uniqueness results of the first eigenvalue of the p-Laplacian
G. Barles (1988)
Annales de la Faculté des sciences de Toulouse : Mathématiques
Reproduzierende Kerne, Fundamentalkerne und Resolventenkerne.
Werner Stork (1977)
Mathematica Scandinavica