Balls and Quasi-Metrics: A Space of Homogenous Type Modeling the Real Analysis Related to the 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.
Bemerkungen über nichtlineare Störungen von Schrödinger Operatoren.
Berichtigung zu der Arbeit "Über die Hölderstetigkeit der schwachen Lösungen gewisser semilinearer elliptischer Systeme".
Best constant in weighted Sobolev inequality with weights being powers of distance from the origin.
Bifurcation and multiplicity results for a nonhomogeneous semilinear elliptic problem.
Bifurcation for a semilinear elliptic equation on Rn with radially symmetric coefficients.
Bifurcation for some semilinear elliptic equations when the linearization has no eigenvalues
We prove existence and bifurcation results for a semilinear eigenvalue problem in , where the linearization — has no eigenvalues. In particular, we show...
Bifurcation of reaction-diffusion systems related to epidemics.
Bifurcations for a problem with jumping nonlinearities
A bifurcation problem for the equation in a bounded domain in with mixed boundary conditions, given nonnegative functions and a small perturbation is considered. The existence of a global bifurcation between two given simple eigenvalues of the Laplacian is proved under some assumptions about the supports of the functions . These assumptions are given by the character of the eigenfunctions of the Laplacian corresponding to .
Bifurcations for semilinear elliptic equations convex nonlinearity.
Blowing up solutions for an elliptic Neumann problem with sub- or supercritical nonlinearity. Part II :
Blow-up and nonexistence of sign changing solutions to the Brezis–Nirenberg problem in dimension three
Blow-up boundary solutions for quasilinear anisotropic equations.
Blow-up phenomena for critical nonlinear Schrödinger and Zakharov equations.
BMO-invariance of quasiminimizers.
Book review. [Theory of nonlinear operators]
Borel resummation of formal solutions to nonlinear Laplace equations in 2 variables
We consider a nonlinear Laplace equation Δu = f(x,u) in two variables. Following the methods of B. Braaksma [Br] and J. Ecalle used for some nonlinear ordinary differential equations we construct first a formal power series solution and then we prove the convergence of the series in the same class as the function f in x.
Bound state solutions for a class of nonlinear Schrödinger equations.