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Locally Convex Limit Spaces of Measurable Functions with Order Units and Its Duals
© 2018, Pleiades Publishing, Ltd. We consider linear normed spaces of measurable functions

Topological splines in locally convex spaces theory of locally convex spaces. A method of their exact calculation is presented. The approximating

Strictly flat cyclic Frechet modules and approximate identitiesLet A be a locally m-convex Frechet algebra. We give a necessary and sufficient condition for a

The topologies of local convergence in measure on the algebra of measurable operators)$ of elementary operators is $t_{\tau l}$-dense in $S(M, \tau)$. If $t_{\tau}$ is locally convex then so is $t

Flat cyclic Fréchet modules, amenable Fréchet algebras, and approximate identitiesLet A be a locally m-convex Fréchet algebra. We give a necessary and suffcient condition for a

Inductive and projective limits of Banach spaces of measurable functions with order unities with respect to power parameter if and only if there exist at least two equivalent norms by order unit spaces with order unities fα and fβ

Variational Geometric Approach to Generalized Differential and Conjugate Calculi in Convex Analysis considered in locally convex topological spaces and also in Banach space settings. Besides deriving

Extremality of convex sets with some applicationsIn this paper we introduce an enhanced notion of extremal systems for sets in locally convex

Functorial methods in the theory of group representations I-continuous representations of the group in a Hilbert space and continuous representations of the group algebra

Inductive and projective limits of Banach spaces of measurable functions with order unities with respect to power parameter if and only if there exist at least two equivalent norms by order unit spaces with order unities fα and fβ

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