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Displaying 1561 – 1580 of 1948

On the structure of tensor norms related to (p,σ)-absolutely continuous operators.

Enrique A. Sánchez-Pérez (1996)

Collectanea Mathematica

We define an interpolation norm on tensor products of p-integrable function spaces and Banach spaces which satisfies intermediate properties between the Bochner norm and the injective norm. We obtain substitutes of the Chevet-Persson-Saphar inequalities for this case. We also use the calculus of traced tensor norms in order to obtain a tensor product description of the tensor norm associated to the interpolated ideal of (p, sigma)-absolutely continuous operators defined by Jarchow and Matter. As...

On the structure of the dual complexity space: The general case.

Salvador Romaguera, Michel Schellekens (1998)

Extracta Mathematicae

On the structure of the set of higher order spreading models

Bünyamin Sarı, Konstantinos Tyros (2014)

Studia Mathematica

We generalize some results concerning the classical notion of a spreading model to spreading models of order ξ. Among other results, we prove that the set $S M_{ξ}^{w} (X)$ of ξ-order spreading models of a Banach space X generated by subordinated weakly null ℱ-sequences endowed with the pre-partial order of domination is a semilattice. Moreover, if $S M_{ξ}^{w} (X)$ contains an increasing sequence of length ω then it contains an increasing sequence of length ω₁. Finally, if $S M_{ξ}^{w} (X)$ is uncountable, then it contains an antichain of size...

On the Structure of the Spaces ... .

Barbro Grevholm (1970)

Mathematica Scandinavica

On the structure of the ultradistributions of Beurling type.

Manuel Valdivia (2008)

RACSAM

On the structure of ultraproducts of real interpolation spaces.

J. A. López Molina, M. E. Puerta, M. J. Rivera (2001)

Extracta Mathematicae

On the structure of universal differentiability sets

Michael Dymond (2017)

Commentationes Mathematicae Universitatis Carolinae

A subset of $ℝ^{d}$ is called a universal differentiability set if it contains a point of differentiability of every Lipschitz function $f : ℝ^{d} \to ℝ$ . We show that any universal differentiability set contains a ‘kernel’ in which the points of differentiability of each Lipschitz function are dense. We further prove that no universal differentiability set may be decomposed as a countable union of relatively closed, non-universal differentiability sets.

We give sufficient conditions for the support of the Fourier transform of a certain class of weighted integrable distributions to lie in the region $x_{1} \geq 0$ and $x_{2} \geq 0$ .

Currently displaying 1561 – 1580 of 1948

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Displaying 1561 – 1580 of 1948

On the structure of tensor norms related to (p,σ)-absolutely continuous operators.

On the structure of the dual complexity space: The general case.

On the structure of the set of higher order spreading models

On the Structure of the Spaces ... .

On the structure of the ultradistributions of Beurling type.

On the structure of ultraproducts of real interpolation spaces.

On the structure of universal differentiability sets

On the Subdifferential of the Supremum of Two Convex Functions.

On the Sublinear Functional Associated to a Family of Invariant Means.

On the sublinear operators factoring through $L_{q}$ .

On the subspaces of Fréchet Montel spaces and of the strong duals of Fréchet Montel spaces.

On the sum and difference of two sets in topological vector spaces

On the support of Fourier transform of weighted distributions

On the support of midconvex operators.

On the support of midconvex operators. (Summary).

On the Surjective Dunford-Pettis Property.

On the surjective Dunford-Pettis property

On The Symmetric Quaternionic Banach Algebras, I (Geljfand Theory)

On the Sz.-Nagy boundedness condition on abelian involution semigroups

On the tangency of multifunctions

Currently displaying 1561 – 1580 of 1948