Indices for Banach Function Spaces.
Indices of Orlicz spaces and some applications
We study connections between the Boyd indices in Orlicz spaces and the growth conditions frequently met in various applications, for instance, in the regularity theory of variational integrals with non-standard growth. We develop a truncation method for computation of the indices and we also give characterizations of them in terms of the growth exponents and of the Jensen means. Applications concern variational integrals and extrapolation of integral operators.
Indiscernibles and dimensional compactness
This is a contribution to the theory of topological vector spaces within the framework of the alternative set theory. Using indiscernibles we will show that every infinite set in a biequivalence vector space , such that for distinct , contains an infinite independent subset. Consequently, a class is dimensionally compact iff the -equivalence is compact on . This solves a problem from the paper [NPZ 1992] by J. Náter, P. Pulmann and the second author.
Individual boundedness condition for positive definite sesquilinear form valued kernels
Individual factorization in Banach modules
Ind-Sheaves, distributions, and microlocalization
Induced and amenable ergodic actions of Lie groups
Induced bornological representations of bornological algebras
Induced C*-Algebras and a Symmetric Imprimitivity Theorem.
Induced contraction semigroups and random ergodic theorems [Book]
Induced ...-Homomorphisms and a Parametrization of Measurable Sections via Extremal Preimage Measures.
Induced representations of groupoid crossed products.
Inductive and projective limits of spaces
Inductive duals of distinguished frechet spaces
The purpose of this note is to give an example of a distinguished Fréchet space and a non-distinguished Fréchet space which have the same inductive dual. Accordingly, distinguishedness is a property which is not reflected in the inductive dual. In contrast to this example, it was known that the properties of being quasinormable or having the density condition can be characterized in terms of the inductive dual of a Fréchet space.
Inductive limit algebras from periodic weighted shifts on Fock space.
Inductive limit of operators and its applications
Inductive limit topologies on Orlicz spaces
Let be an Orlicz space defined by a convex Orlicz function and let be the space of finite elements in (= the ideal of all elements of order continuous norm). We show that the usual norm topology on restricted to can be obtained as an inductive limit topology with respect to some family of other Orlicz spaces. As an application we obtain a characterization of continuity of linear operators defined on .
*-inductive limits and partition of unity.
Inductive Limits and Partitions of Unity.