Hilbert space methods and interpolating sets in the spectrum of an aldgebra of operators.- Extreme orthogonal boundary measures for A(K) and decompositions for compact convex sets.- Boundary zero-sets of A? functions on strictly pseudo-convex domains.- Higher point derivations on commutative Banach algebras.- Classification of essentially normal operators.- Fine potential and function algebras.- Bounded point evaluations and approximation in LP by analytic functions.- Hartogs series, Hartogs functions and Jensen measures.- Some remarks on injective Banach algebras.- Some remarks on automatic continuity.- On banach space properties of uniform algebras.- Algebras between L? and H?.- The modulus of continuity of an analytic function.- Multi-dimensional analytic structure in the spectrum of a uniform algebra.- Boundary values for the solutions of the -equation and application to the Nevanlinna class.- On a class of Banach algebras.- Pseudodifferential operators and the -equation.- Problems.
Inhaltsverzeichnis
Hilbert space methods and interpolating sets in the spectrum of an aldgebra of operators.- Extreme orthogonal boundary measures for A(K) and decompositions for compact convex sets.- Boundary zero-sets of A? functions on strictly pseudo-convex domains.- Higher point derivations on commutative Banach algebras.- Classification of essentially normal operators.- Fine potential and function algebras.- Bounded point evaluations and approximation in LP by analytic functions.- Hartogs series, Hartogs functions and Jensen measures.- Some remarks on injective Banach algebras.- Some remarks on automatic continuity.- On banach space properties of uniform algebras.- Algebras between L? and H?.- The modulus of continuity of an analytic function.- Multi-dimensional analytic structure in the spectrum of a uniform algebra.- Boundary values for the solutions of the -equation and application to the Nevanlinna class.- On a class of Banach algebras.- Pseudodifferential operators and the -equation.- Problems.
Klappentext
Hilbert space methods and interpolating sets in the spectrum of an aldgebra of operators.- Extreme orthogonal boundary measures for A(K) and decompositions for compact convex sets.- Boundary zero-sets of A? functions on strictly pseudo-convex domains.- Higher point derivations on commutative Banach algebras.- Classification of essentially normal operators.- Fine potential and function algebras.- Bounded point evaluations and approximation in LP by analytic functions.- Hartogs series, Hartogs functions and Jensen measures.- Some remarks on injective Banach algebras.- Some remarks on automatic continuity.- On banach space properties of uniform algebras.- Algebras between L? and H?.- The modulus of continuity of an analytic function.- Multi-dimensional analytic structure in the spectrum of a uniform algebra.- Boundary values for the solutions of the -equation and application to the Nevanlinna class.- On a class of Banach algebras.- Pseudodifferential operators and the -equation.- Problems.
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