On the universal function for weighted spaces \(L^p_{\mu}[0,1], p\geq1\)

DOI10.1215/17358787-2017-0044zbMath1382.42016arXiv1512.07786OpenAlexW3100845754MaRDI QIDQ1697705

Artsrun Sargsyan, Martin G. Grigoryan, Tigran M. Grigoryan

Publication date: 20 February 2018

Published in: Banach Journal of Mathematical Analysis (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1512.07786

zbMATH Keywords

Walsh systemweighted spacesFourier coefficientsuniversal functionconvergence in metric

Mathematics Subject Classification ID

Fourier series in special orthogonal functions (Legendre polynomials, Walsh functions, etc.) (42C10) (L^p)-spaces and other function spaces on groups, semigroups, etc. (43A15)

Related Items (9)

Universal function for a weighted space \(L^1_{\mu}[0,1\)] ⋮ On the existence and structure of universal functions for weighted spaces \(L^1_\mu [0,1\)] ⋮ On the \(L^p\)-greedy universal functions with respect to the generalized Walsh system ⋮ Universal functions with respect to the double Walsh system for classes of integrable functions ⋮ On the existence of universal functions with respect to the double Walsh system for classes of integrable functions ⋮ Unnamed Item ⋮ Universal Fourier series ⋮ On the structure of universal functions for classes $L^p[0,1)^2$, $p\in(0,1)$, with respect to the double Walsh system ⋮ Universal functions for classes \(L^p[0,1)^2, p\in (0,1),\) with respect to the double Walsh system

This page was built for publication: On the universal function for weighted spaces \(L^p_{\mu}[0,1], p\geq1\)