Tensor Norms on l(n) .. l(n).
Tensor product in symmetric function spaces.
A concept of the multiplicator of symmetric function space concerning to projective tensor product is introduced and studied. This allows us to obtain some concrete results. In particular, the well-know theorem of R. O'Neil about boundedness of tensor product in the Lorentz spaces Lpq is discussed.
Tensor Product of Several Spaces and Nuclearity.
Tensor product of stable measures in Banach spaces of stable type
Tensor Products and Banach Ideals of p-Compact Operators.
Tensor products and elementary operators.
Tensor products and joint spectra for solvable Lie algebras of operators.
Tensor Products and Spaces of Vector-Valued Continuous Functions.
Tensor products and Taylor's joint spectrum
Tensor products of almost r-summing maps.
Tensor Products of Banach Lattices.
Tensor products of Banach lattices with Applications to the local structure of Banach lattices and spaces of absolutely summing operators
Tensor products of Hilbert modules over locally -algebras
In this paper the tensor products of Hilbert modules over locally -algebras are defined and their properties are studied. Thus we show that most of the basic properties of the tensor products of Hilbert -modules are also valid in the context of Hilbert modules over locally -algebras.
Tensor products of linear operators in locally convex spaces
Tensor products of non-Archimedean weighted spaces of continuous functions.
Tensor products of topological algebras and analytic sets
Tensor Products of Weighted Bergman Spaces and Invariant Ha-Plitz Operators.
Tensor products with bounded continuous functions.
Tensor Sequences and Inductive Limits with Local Partition of Unity.
Tensor stable Fréchet and (DF)-spaces.
In this paper we introduce and investigate classes of Fréchet and (DF)-spaces which constitute a very general frame in which the problem of topologies of Grothendieck and some related dual questions have a positive answer. Many examples of spaces in theses classes are provided, in particular spaces of sequences and functions. New counterexamples to the problems of Grothendieck are given.