Skip to Main Content

Proceedings of the American Mathematical Society

Published by the American Mathematical Society since 1950, Proceedings of the American Mathematical Society is devoted to shorter research articles in all areas of pure and applied mathematics.

ISSN 1088-6826 (online) ISSN 0002-9939 (print)

The 2020 MCQ for Proceedings of the American Mathematical Society is 0.85.

What is MCQ? The Mathematical Citation Quotient (MCQ) measures journal impact by looking at citations over a five-year period. Subscribers to MathSciNet may click through for more detailed information.

 

A new proof of the bilinear T(1) Theorem
HTML articles powered by AMS MathViewer

by Jarod Hart PDF
Proc. Amer. Math. Soc. 142 (2014), 3169-3181 Request permission

Abstract:

A new simple proof of the bilinear T(1) Theorem in the spirit of the proof of Coifman-Meyer of the celebrated result of David and Journé in the linear case is presented. This new proof is obtained independently of the linear T(1) Theorem by combining recent bilinear square function bounds and a paraproduct construction.
References
Similar Articles
  • Retrieve articles in Proceedings of the American Mathematical Society with MSC (2010): 42B20, 42B25
  • Retrieve articles in all journals with MSC (2010): 42B20, 42B25
Additional Information
  • Jarod Hart
  • Affiliation: Department of Mathematics, University of Kansas, Lawrence, Kansas 66045
  • MR Author ID: 863762
  • Email: jhart@math.ku.edu
  • Received by editor(s): May 25, 2012
  • Received by editor(s) in revised form: May 26, 2012, July 11, 2012, July 12, 2012, August 21, 2012, and October 3, 2012
  • Published electronically: May 29, 2014
  • Additional Notes: The author was supported in part by NSF Grant #DMS1069015.
  • Communicated by: Alexander Iosevich
  • © Copyright 2014 American Mathematical Society
    The copyright for this article reverts to public domain 28 years after publication.
  • Journal: Proc. Amer. Math. Soc. 142 (2014), 3169-3181
  • MSC (2010): Primary 42B20; Secondary 42B25
  • DOI: https://doi.org/10.1090/S0002-9939-2014-12054-5
  • MathSciNet review: 3223373