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 ordinary linear differential equations in the Colombeau algebra
Boundary value problems for quasielliptic systems.
Boundary value problems in weighted spaces
Boundary value representation for a class of Beurling ultradistributions
Boundary values for Sobolev-spaces with weights. Density of for > and
Boundary values of analytic semigroups and associated norm estimates
The theory of quasimultipliers in Banach algebras is developed in order to provide a mechanism for defining the boundary values of analytic semigroups on a sector in the complex plane. Then, some methods are presented for deriving lower estimates for operators defined in terms of quasinilpotent semigroups using techniques from the theory of complex analysis.
Boundary values of cohomology classes as hyperfunctions
Boundary values of harmonic functions in mixed norm spaces and their atomic structure
Boundary values of ultra-distributions of exponential type
Boundary values of vector-valued harmonic functions considered as operators
Bounded analytic sets in Banach spaces
Conditions are given which enable or disable a complex space to be mapped biholomorphically onto a bounded closed analytic subset of a Banach space. They involve on the one hand the Radon-Nikodym property and on the other hand the completeness of the Caratheodory metric of .
Bounded and unbounded operators between Köthe spaces
We study in terms of corresponding Köthe matrices when every continuous linear operator between two Köthe spaces is bounded, the consequences of the existence of unbounded continuous linear operators, and related topics.
Bounded approximants to monotone operators on Banach spaces
Bounded convergence theorem and integral operator for operator valued measures
Bounded degree of weakly algebraic topological Lie algebras.
Bounded derivations on commutative semigroups.
Bounded elements and spectrum in Banach quasi *-algebras
A normal Banach quasi *-algebra (,) has a distinguished Banach *-algebra consisting of bounded elements of . The latter *-algebra is shown to coincide with the set of elements of having finite spectral radius. If the family () of bounded invariant positive sesquilinear forms on contains sufficiently many elements then the Banach *-algebra of bounded elements can be characterized via a C*-seminorm defined by the elements of ().