arXiv Analytics

Sign in

arXiv:math/0612775 [math.FA]AbstractReferencesReviewsResources

Beurling's Theorem for $SL(2,\R)$

Rudra p Sarkar, Jyoti Sengupta

Published 2006-12-27Version 1

We prove Beurling's theorem for the full group $SL(2,\R)$. This is the {\em master theorem} in the quantitative uncertainty principle as all the other theorems of this genre follow from it.

Related articles: Most relevant | Search more
arXiv:math/0502514 [math.FA] (Published 2005-02-24)
Beurling's Theorem and characterization of heat kernel for Riemannian Symmetric spaces of noncompact type
arXiv:math/0612790 [math.FA] (Published 2006-12-27, updated 2008-01-03)
A Generalization of Beurling's Theorem and Quasi-Inner Functions
arXiv:2206.03462 [math.FA] (Published 2022-06-07)
Beurling's theorem for the Hardy operator on $L^2[0,1]$