Bilinear representation formulas for polynominals.
Bilinear virial identities and applications
We prove bilinear virial identities for the nonlinear Schrödinger equation, which are extensions of the Morawetz interaction inequalities. We recover and extend known bilinear improvements to Strichartz inequalities and provide applications to various nonlinear problems, most notably on domains with boundaries.
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.
Blow-up solutions of some nonlinear elliptic problems.
BMO-invariance of quasiminimizers.
Book review. [Theory of nonlinear operators]
Borderline sharp estimates for solutions to Neumann problems.
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.
Borne inférieure du spectre de l'opérateur de Schrödinger
Bornes inférieurs pour des fonctions propres de l'opérateur de Schrödinger
Bound state solutions for a class of nonlinear Schrödinger equations.
Bound states and scattering states for time periodic hamiltonians
Boundaries of graphs of harmonic functions.
Boundary asymptotic and uniqueness of solution for a problem with -Laplacian.
Boundary augmented Lagrangian method for the Signorini problem
An augmented Lagrangian method, based on boundary variational formulations and fixed point method, is designed and analyzed for the Signorini problem of the Laplacian. Using the equivalence between Signorini boundary conditions and a fixed-point problem, we develop a new iterative algorithm that formulates the Signorini problem as a sequence of corresponding variational equations with the Steklov-Poincaré operator. Both theoretical results and numerical experiments show that the method presented...
Boundary behavior and estimates for solutions of equations containing the -Laplacian.
Boundary behavior of blow-up solutions to some weighted nonlinear differential equations.