Sets of interpolation for Fourier transforms of bimeasures
Several variable spectral theory in the noncommutative case
Sigma-convergence of stationary Navier-Stokes type equations.
Small bound isomorphisms of the domain of a closed *-derivation.
Solution d'un problème d'Erdös, Gillman et Henriksen et application à l'étude des homomorphismes de C-(K).
Some absolutely continuous representations of function algebras.
Some algebraic and homological properties of Lipschitz algebras and their second duals
Let be a metric space and . We study homological properties and different types of amenability of Lipschitz algebras and their second duals. Precisely, we first provide some basic properties of Lipschitz algebras, which are important for metric geometry to know how metric properties are reflected in simple properties of Lipschitz functions. Then we show that all of these properties are equivalent to either uniform discreteness or finiteness of . Finally, some results concerning the character...
Some Applications of Convexity Theory to Banach Algebras.
Some Properties of Compact Natural Sets in Several Complex Variables.
Some properties of endomorphisms of Lipschitz algebras
Some rationally convex sets
Some remarks about the three spaces problem in Banach algebras
Some results in the metric theory of tensor products
Some spectral properties of operator-valued representations of function algebras
Some uses of subharmonicity in functional analysis
Sous-espaces de invariants par translation et de type
Spatial numerical ranges of elements of Banach algebras.
Spatial numerical ranges of elements of subalgebras of .
Stone-Weierstrass type theorems for large deviations.
Strict topologies as topological algebras
Let be a completely regular Hausdorff space, the space of all scalar-valued bounded continuous functions on with strict topologies. We prove that these are locally convex topological algebras with jointly continuous multiplication. Also we find the necessary and sufficient conditions for these algebras to be locally -convex.