Balls and Quasi-Metrics: A Space of Homogenous Type Modeling the Real Analysis Related to the Monge-Ampère Equation.
Banach Spaces of Solutions of the Hemholtz Equation in the Plane.
Barriers on cones for degenerate quasilinear elliptic operators.
Basic compactness properties of nonconforming and hybrid finite element spaces
Behavior of plane relaxation methods as multigrid smoothers.
Behaviour at the boundary of the complex Monge-Ampère equation
Behaviour near zero and near infinity of solutions to elliptic equalities and inequalities.
Behaviour of symmetric solutions of a nonlinear elliptic field equation in the semi-classical limit: Concentration around a circle.
Behaviour of the first eigenvalue of the p-Laplacian in a domain with a hole
We investigate the behaviour of a sequence , s = 1,2,..., of eigenvalues of the Dirichlet problem for the p-Laplacian in the domains , s = 1,2,..., obtained by removing from a given domain Ω a set whose diameter vanishes when s → ∞. We estimate the deviation of from the eigenvalue of the limit problem. For the derivation of our results we construct an appropriate asymptotic expansion for the sequence of solutions of the original eigenvalue problem.
Beltrami equations with coefficient in the Sobolev space W1,p.
Bemerkungen über nichtlineare Störungen von Schrödinger Operatoren.
Bemerkungen über Schrödinger-Operatoren mit stark singulären Potentialen.
Bemerkungen zum Regularitätsproblem der Gleichung vorgeschriebener mittlerer Krümmung.
Bergman Spaces For The Solutions Of Linear Partial Differential Equations.
Bergmannsche Polynom-Erzeugende erster Art.
Berichtigung zu der Arbeit "Über die Hölderstetigkeit der schwachen Lösungen gewisser semilinearer elliptischer Systeme".
Bernstein and De Giorgi type problems: new results via a geometric approach
We use a Poincaré type formula and level set analysis to detect one-dimensional symmetry of stable solutions of possibly degenerate or singular elliptic equations of the formOur setting is very general and, as particular cases, we obtain new proofs of a conjecture of De Giorgi for phase transitions in and and of the Bernstein problem on the flatness of minimal area graphs in . A one-dimensional symmetry result in the half-space is also obtained as a byproduct of our analysis. Our approach...
Bernstein approximations of Dirichlet problems for elliptic operators on the plane.
Besov Regularity for Second Order Elliptic Boundary Value Problems with Variable Coefficients.
Best constant in weighted Sobolev inequality with weights being powers of distance from the origin.