A NEW TYPE OF SUPERORTHOGONALITY

Philip T. Gressman; Lillian B. Pierce; Joris Roos; Po Lam Yung

doi:10.1090/proc/16631

A NEW TYPE OF SUPERORTHOGONALITY

Philip T. Gressman, Lillian B. Pierce, Joris Roos, Po Lam Yung

Research output: Contribution to journal › Article › peer-review

2 Citations (Scopus)

Abstract

We provide a simple criterion on a family of functions that implies a square function estimate on L^p for every even integer p ≥ 2. This defines a new type of superorthogonality that is verified by checking a less restrictive criterion than any other type of superorthogonality that is currently known.

Original language	English
Pages (from-to)	665-675
Number of pages	11
Journal	Proceedings of the American Mathematical Society
Volume	152
Issue number	2
DOIs	https://doi.org/10.1090/proc/16631
Publication status	Published - 1 Feb 2024

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title = "A NEW TYPE OF SUPERORTHOGONALITY",

abstract = "We provide a simple criterion on a family of functions that implies a square function estimate on Lp for every even integer p ≥ 2. This defines a new type of superorthogonality that is verified by checking a less restrictive criterion than any other type of superorthogonality that is currently known.",

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AB - We provide a simple criterion on a family of functions that implies a square function estimate on Lp for every even integer p ≥ 2. This defines a new type of superorthogonality that is verified by checking a less restrictive criterion than any other type of superorthogonality that is currently known.

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A NEW TYPE OF SUPERORTHOGONALITY

Abstract

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