Convergence A.S. of Rearranged Random Series in Banach Space and Associated Inequalities-Reference-Cited by-同舟云学术

Convergence A.S. of Rearranged Random Series in Banach Space and Associated Inequalities

Published:1994 Issue: Volume: Page:3-29
ISSN:
Container-title:Probability in Banach Spaces, 9
language:
Short-container-title:

Author:

Chobanyan Sergej

Publisher

Birkhäuser Boston

Link

http://link.springer.com/content/pdf/10.1007/978-1-4612-0253-0_1.pdf

Reference24 articles.

1. Assouad, P. (1975). Espaces p-lisses rearrangements. Seminaire Maurey-Schwartz 1974–75. exp. XVI.

2. Banaszczyk, W. (1989). The Steinitz theorem on rearrangements of series for nuclear spaces. Preprint Inst. Math. Lodz Univ., 4/89.

3. Bourgain, J. (1989). On Kolmogorov’s rearrangement problem for orthogonal systems and Garsia’s conjecture. Lecture Notes Math. 1376, 209–250.

4. Chobanyan, S. A. (1985). Structure of the set of sums of a conditionally convergent series in a normed space. Matem. Sbornik 128; English translation in (1987) Math. USSR Sbornik 56, 49–62.

5. Chobanyan, S. A. (1990). On some inequalities related to permutations of sum-mands in a norned space. Preprint Muskhelishvili Inst. Comp. Math. Georgian Acad. Sci. 1–21.

Cited by 8 articles. 订阅此论文施引文献订阅此论文施引文献，注册后可以免费订阅5篇论文的施引文献，订阅后可以查看论文全部施引文献

1. A matrix version of the Steinitz lemma;Journal für die reine und angewandte Mathematik (Crelles Journal);2024-03-26

2. Permutations, Signs, and Sum Ranges;Axioms;2023-08-01

3. Maximum inequalities in rearrangements of orthogonal series;Georgian Mathematical Journal;2022-08-10

4. Online vector balancing and geometric discrepancy;Proceedings of the 52nd Annual ACM SIGACT Symposium on Theory of Computing;2020-06-06

5. The sign-sequence constant of the plane;Acta Mathematica Hungarica;2016-11-18