Macquarie Home | Course Handbook | Library | Campus Map | Macquarie Contacts
Home page

Macquarie University ResearchOnline

Home
Add
-List Of Titles -Notes on boundedness of spectral multipliers on hardy spaces associated to operators

Please use this identifier to cite or link to this item: http://hdl.handle.net/1959.14/145808

OpenURL Link
19 Visitors 23 Hits 0 Downloads
Title
Notes on boundedness of spectral multipliers on hardy spaces associated to operators
Related
Nagoya mathematical journal, Vol. 203, (2011), p.109-122
DOI
10.1215/00277630-1331881
Publisher
Duke University Press
Date
2011
Author/Creator
Anh, Bui The
Description
Let L be a nonnegative self-adjoint operator on L²(X), where X is a space of homogeneous type. Assume that L generates an analytic semigroup e-tL whose kernel satisfies the standard Gaussian upper bounds. We prove that the spectral multiplier F(L) is bounded on HpL(X) for 0 < p ≤ 1, the Hardy space associated to operator L, when F is a suitable function.
Description
14 page(s)
Resource Type
journal article
Organisation
Macquarie University. Dept. of Mathematics

Identifier
http://hdl.handle.net/1959.14/145808
Identifier
ISSN:0027-7630
Identifier
mq_res-ext-2-s2.0-80051984793
Language
eng
Reviewed
Reviewed
Save/E-mail Citation
Citation Format
E-mail Address
Subject
"Nagoya mathematical journal"
 
OR
  • Show All  
  • Show My Selections 
Advanced Search

Search

Browse

  • By Title 
  • By Author/Creator 
  • By Department/Centre 
  • By Subject Keyword 
  • By Journal/Conference 
  • By FoR/RFCD codes 
  • By Resource Type 
  • By Date 

Highlights

  • Most Accessed Objects 
  • Recent Additions 
  • Pending Publications 
  • Author Profiles 

Resources

  • About ResearchOnline 
  • FAQ 
  • Open Access 
  • Open Access-FAQs 
  • Copyright 
  • Contribute 
  • Help 
  • Contact
  • Terms and Conditions 
Valid XHTML 1.0 Strict Powered by VITAL

Copyright Macquarie University | Privacy Statement | Accessibility Information

ABN 90 952 801 237 | CRICOS Provider No 00002J

Library Staff Sign In