Table of contents
Takesaki's duality for a non-degenerate co-action.
Tame Köthe Sequence Spaces are Quasi-Normable
We show that every tame Fréchet space admits a continuous norm and that every tame Köthe sequence space is quasi-normable.
Tame Spaces and Power Series Spaces.
Tameness in Fréchet spaces of analytic functions
A Fréchet space with a sequence of generating seminorms is called tame if there exists an increasing function σ: ℕ → ℕ such that for every continuous linear operator T from into itself, there exist N₀ and C > 0 such that ∀x ∈ , n ≥ N₀. This property does not depend upon the choice of the fundamental system of seminorms for and is a property of the Fréchet space . In this paper we investigate tameness in the Fréchet spaces (M) of analytic functions on Stein manifolds M equipped with the compact-open...
Tangent cones, starshape and convexity.
Tangent segments in Minkowski planes.
Tangent sets and differentiable functions
Tauberian conditions for conull spaces.
Tauberian operators in -adic analysis.
Tauberian operators on spaces
We characterize tauberian operators in terms of the images of disjoint sequences and in terms of the image of the dyadic tree in . As applications, we show that the class of tauberian operators is stable under small norm perturbations and that its perturbation class coincides with the class of all weakly precompact operators. Moreover, we prove that the second conjugate of a tauberian operator is also tauberian, and the induced operator is an isomorphism into. Also, we show that embeds...
Tauberian operators on spaces of integrable functions.
Tauberian theorem for the distributional Stieltjes transformation.
Tauberian theorems for generalized functions in the scale of regularly varying functions and functionals.
Tauberian-type theorems with application to the Stieltjes transformation.
Taylor formula for distributions [Book]
Taylorian points of an algebraic curve and bivariate Hermite interpolation
We introduce and study the notion of Taylorian points of algebraic curves in , which enables us to define intrinsic Taylor interpolation polynomials on curves. These polynomials in turn lead to the construction of a well-behaved Hermitian scheme on curves, of which we give several examples. We show that such Hermitian schemes can be collected to obtain Hermitian bivariate polynomial interpolation schemes.
Taylor-type expansion of the -th derivative of the Dirac delta in .
Tb theorems for Triebel-Lizorkin spaces over special spaces of homogeneous type and their applications
Techniques probabilistes pour l'étude de problèmes d'isomorphismes entre espaces de Banach