arXiv:0712.3478 [math.CA]AbstractReferencesReviewsResources
The Kadets 1/4 theorem for polynomials
Published 2007-12-20Version 1
We determine the maximal angular perturbation of the (n+1)th roots of unity permissible in the Marcinkiewicz-Zygmund theorem on L^p means of polynomials of degree at most n. For p=2, the result is an analogue of the Kadets 1/4 theorem on perturbation of Riesz bases of holomorphic exponentials.
Comments: 7 pages
Journal: Math. Scand. 104 No. 2 (2009) 311-318
Categories: math.CA
Keywords: polynomials, maximal angular perturbation, marcinkiewicz-zygmund theorem, riesz bases, holomorphic exponentials
Tags: journal article
Related articles: Most relevant | Search more
arXiv:2011.09411 [math.CA] (Published 2020-11-18)
Sign intermixing for Riesz bases and frames measured in the Kantorovich-Rubinstein norm
Multi-tiling and Riesz bases
From exact systems to Riesz bases in the Balian-Low theorem