Séries de Fourier et séries d'ondelettes
Séries de variables aléatoires vectorielles indépendantes et propriétés géométriques des espaces de Banach
Series of iterated quantum stochastic integrals
Series Representations of Linear Functionals.
Sesquilinear and Quadratic Forms on Modules Over *-algebras
Sesquilinear-orthogonally quadratic mappings.
Set quantities and Tauberian operators.
Set valued measures and integral representation
The extension theorem of bounded, weakly compact, convex set valued and weakly countably additive measures is established through a discussion of convexity, compactness and existence of selection of the set valued measures; meanwhile, a characterization is obtained for continuous, weakly compact and convex set valued measures which can be represented by Pettis-Aumann-type integral.
Setkání s profesorem Gustavem Choquetem
Sets in which the Besov norm in attained.
Sets invariant under projections onto one dimensional subspaces
The Hahn–Banach theorem implies that if is a one dimensional subspace of a t.v.s. , and is a circled convex body in , there is a continuous linear projection onto with . We determine the sets which have the property of being invariant under projections onto lines through subject to a weak boundedness type requirement.
Sets invariant under projections onto two dimensional subspaces
The Blaschke–Kakutani result characterizes inner product spaces , among normed spaces of dimension at least 3, by the property that for every 2 dimensional subspace there is a norm 1 linear projection onto . In this paper, we determine which closed neighborhoods of zero in a real locally convex space of dimension at least 3 have the property that for every 2 dimensional subspace there is a continuous linear projection onto with .
Sets of interpolation and sampling for weighted Banach spaces of holomorphic functions
We give an elementary approach which allows us to evaluate Seip's conditions characterizing interpolating and sampling sequences in weighted Bergman spaces of infinite order for a wide class of weights depending on the distance to the boundary of the domain. Our results also give some information on cases not covered by Seip's theory. Moreover, we obtain new criteria for weights to be essential.
Sets of interpolation for Fourier transforms of bimeasures
Sets of minimal points in L...(...0,1..., dt).
Sets of simple observables in the operational approach to quantum theory
Sets with the Radon-Nikodým property in conjugate Banach space
Set-valued mappings and structure of Banach spaces
Seventy years of Professor Vlastimil Pták: biography and interview
Several characterizations for the special atom spaces with applications.
The theory of functions plays an important role in harmonic analysis. Because of this, it turns out that some spaces of analytic functions have been studied extensively, such as Hp-spaces, Bergman spaces, etc. One of the major insights that has developed in the study of Hp-spaces is what we call the real atomic characterization of these spaces.