Rademacher chaos in symmetric spaces,2
S. V. Astashkin
Abstract
It is shown that a specific ordering of the Rademacher chaos leads to a basic sequence in a wide class of symmetric spaces on the segment [0,1]. Necessary and sufficient conditions on a such space are found for Rademacher chaos to possess the unconditionality property.
Create a lesson
Related papers
Order convergence in ordered vector spaces: compactness, atoms, pervasiveness, and ice cream spaces
Eugene Bilokopytov, Mark Roelands, Samuel Tiersma et al.
Tempered fractional Laplacian: Boundary regularity
Jie Zhao, Minghua Chen
Contractivity of Rudin's diagonal restriction operator for Hp of the polydisc
Ole Fredrik Brevig, Javier Gómez-Serrano, Joaquim Ortega-Cerdà et al.
(Super-)fast convergence rates for Chernoff approximations via centered differences and Richardson extrapolation
Comlan Edmond Koudjinan
Bi-atomic systems in Hilbert Spaces
Osmin Ferrer Villar, Jose Naranjo Martinez, Breiner Rivero Reyes
(α,c)-spaceability of continuous functions with prescribed Hausdorff graph dimension
Anselmo Raposo Junior, Daniel Pellegrino