Injective Banach Lattices.
Injective semigroup-algebras
Semigroups S for which the Banach algebra is injective are investigated and an application to the work of O. Yu. Aristov is described.
Injektive Operatorenideale über der Gesamtheit aller Banachräume und ihre topologische Erzeugung
Injektive Tensorprodukte und Slice-Produkte gewichteter Räume stetiger Funktionen.
Inner amenability of Lau algebras
A concept of amenability for an arbitrary Lau algebra called inner amenability is introduced and studied. The inner amenability of a discrete semigroup is characterized by the inner amenability of its convolution semigroup algebra. Also, inner amenable Lau algebras are characterized by several equivalent statements which are similar analogues of properties characterizing left amenable Lau algebras.
Inner automorphisms of hyperfinite factors and Bogoliubov transformations
Inner ideals in C*-algebras.
Inner M-ideals in Banach algebras.
Inner one-parameter groups acting on a factor.
Integrability conditions pertaining to Orlicz space.
Integrability for the Dobrakov integral
Integrability of derivations of classical solutions of Dirichlet's problem for an elliptic equation.
Integrable, ergodic actions of Abelian groups on von Neumann algebras.
Integrable functions for the Bernoulli measures of rank
In this paper, following the -adic integration theory worked out by A. F. Monna and T. A. Springer [4, 5] and generalized by A. C. M. van Rooij and W. H. Schikhof [6, 7] for the spaces which are not -compacts, we study the class of integrable -adic functions with respect to Bernoulli measures of rank . Among these measures, we characterize those which are invertible and we give their inverse in the form of series.
Integrable group actions on von Neumann algebras.
Integrable-ergodic C*-dynamical systems on Abelian groups.
Integración bilineal bornológica.
Integración de funciones con valores en un espacio localmente convexo respecto de medidas infinitas. II.
Integración de funciones con valores en un espacio localmente convexo respecto de medidas infinitas. III.
Integración de funciones con valores en un espacio localmente convexo respecto de medidas infinitas. I.