Central morphisms and envelopes of holomorphy.

Kyriazis, Athanasios

Displaying similar documents to “Central morphisms and envelopes of holomorphy.”

Infinite $A$ -tensor product algebras.

Kyriazis, Athanasios (1994)

Portugaliae Mathematica

Similarity:

Representation theory of locally $n$ -convex topological algebras

Anastasios Mallios (1972)

Mémoires de la Société Mathématique de France

Similarity:

An associative law for infinite topological A-tensor product A-algebras

Kyriazis, Athanasios (1989)

Portugaliae mathematica

Similarity:

On topological algebra sheaves of a nuclear type

Anastasios Mallios (1970)

Studia Mathematica

Similarity:

On topologizable algebras

V. Müller (1991)

Studia Mathematica

Similarity:

Strict topologies as topological algebras

Surjit Singh Khurana (2001)

Czechoslovak Mathematical Journal

Similarity:

Let $X$ be a completely regular Hausdorff space, $C_{b} (X)$ the space of all scalar-valued bounded continuous functions on $X$ 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 $m$ -convex.

Representation of locally convex algebras.

L. Oubbi (1994)

Revista Matemática de la Universidad Complutense de Madrid

Similarity:

We deal with the representation of locally convex algebras. On one hand as subalgebras of some weighted space CV(X) and on the other hand, in the case of uniformly A-convex algebras, as inductive limits of Banach algebras. We also study some questions on the spectrum of a locally convex algebra.

Ultrabornological structures.

Murali, V. (1991)

International Journal of Mathematics and Mathematical Sciences

Similarity:

On locally pseudoconvexes square algebras.

Jorma Arhippainen (1995)

Publicacions Matemàtiques

Similarity:

Let A be an algebra over the field of complex numbers with a (Hausdorff) topology given by a family Q = {q|λ ∈ Λ} of square preserving r-homogeneous seminorms (r ∈ (0, 1]). We shall show that (A, T(Q)) is a locally m-convex algebra. Furthermore we shall show that A is commutative.