On a subalgebra of the algebra C([0,1]) whose maximal ideal space is a torus
On certain class of non-removable ideals in Banach algebras
On Complete Regularity of Group Algebras.
On domination and separation of ideals in commutative Banach algebras
On domination problem in Banach algebras
On finitely generated closed ideals in
Assume a finite set of functions in , the space of bounded analytic functions on the open unit disc. We give a sufficient condition on a function in to belong to the norm-closure of the ideal generated by , namely the propertyfor some function : satisfying The main feature in the proof is an improvement in the contour-construction appearing in L. Carleson’s solution of the corona-problem. It is also shown that the propertyfor some constant , does not necessary imply that is...
On functional representation of locally -pseudoconvex algebras.
On Global Central Decomposition for a Universal Cap.
On ideal of joint topological divisors of zero
On ideals consisting of joint topological divisors of zero
On ideals consisting of topological zero divisors
The class ω(A) of ideals consisting of topological zero divisors of a commutative Banach algebra A is studied. We prove that the maximal ideals of the class ω(A) are of codimension one.
On Integral Representation and the Choquet Boundary for Convolution Algebras of Measures.
On Liouville F-Algebras
On maximal ideals in commutative m-convex algebras
On non-removable ideals in commutative locally convex algebras
On permanent radicals in commutative locally convex algebras
On ring derivations and quadratic functionals.
On the ideal structure of algebras of LMC-algebra valued functions
Let X be a completely regular topological space and A a commutative locally m-convex algebra. We give a description of all closed and in particular closed maximal ideals of the algebra C(X,A) (= all continuous A-valued functions defined on X). The topology on C(X,A) is defined by a certain family of seminorms. The compact-open topology of C(X,A) is a special case of this topology.
On the ideal structure of commutative Banach algebras
On The Symmetric Quaternionic Banach Algebras, I (Geljfand Theory)