Borderline sharp estimates for solutions to Neumann problems.
Bornological and Ultrabornological C(X;E) Spaces.
Bornological and Ultrabornological Spaces of Type C(X, F) andE&F .
Bornological spaces of type
Boundary behaviour of holomorphic functions in Hardy-Sobolev spaces on convex domains in ℂⁿ
We study the boundary behaviour of holomorphic functions in the Hardy-Sobolev spaces , where is a smooth, bounded convex domain of finite type in ℂⁿ, by describing the approach regions for such functions. In particular, we extend a phenomenon first discovered by Nagel-Rudin and Shapiro in the case of the unit disk, and later extended by Sueiro to the case of strongly pseudoconvex domains.
Boundary eigencurve problems involving the -Laplacian operator.
Boundary spaces for inclusion map between rearrangement invariant spaces.
Boundary Value Characterizations for Weighted Hardy Spaces of Harmonic Functions.
Boundary value problems and singular integral equations on Banach function spaces [Book]
Boundary value problems for analytic and harmonic functions in domains with nonsmooth boundaries. Applications to conformal mappings.
Boundary value problems for nonlinear partial differential equations in anisotropic Sobolev spaces
Boundary value problems for quasielliptic systems.
Boundary value problems in weighted spaces
Boundary values for Sobolev-spaces with weights. Density of for > and
Boundary values of harmonic functions in mixed norm spaces and their atomic structure
Boundary values of vector-valued harmonic functions considered as operators
Bounded evaluation operators from into
Given 0 < p,q < ∞ and any sequence z = zₙ in the unit disc , we define an operator from functions on to sequences by . Necessary and sufficient conditions on zₙ are given such that maps the Hardy space boundedly into the sequence space . A corresponding result for Bergman spaces is also stated.
Bounded Extensions and Characterizations of C(X).
Bounded linear functionals on the space of Henstock-Kurzweil integrable functions
Applying a simple integration by parts formula for the Henstock-Kurzweil integral, we obtain a simple proof of the Riesz representation theorem for the space of Henstock-Kurzweil integrable functions. Consequently, we give sufficient conditions for the existence and equality of two iterated Henstock-Kurzweil integrals.
Bounded Linear Functionals on Vector-Valued H...Spaces.