arXiv:1202.2061 [math.CA]AbstractReferencesReviewsResources
Weighted estimates for commutators of some singular integrals related to Schrödinger operators
Published 2012-02-09, updated 2012-02-21Version 2
Let $L=-\Delta +V$ with non-negative potential $V$ satisfying some appropriate reverse H\"older inequality. In this paper, we study the boundedness of the commutators of some singular integrals associated to $L$ such as Riesz transforms and fractional integrals with the new BMO functions introduced in \cite{BHS1} on the weighted spaces $L^p(w)$ where $w$ belongs to the new classes of weights introduced by \cite{BHS2}.
Comments: 24 pages, some references added
Categories: math.CA
Related articles: Most relevant | Search more
Endpoint estimates for commutators of singular integrals related to Schrödinger operators
arXiv:2103.08799 [math.CA] (Published 2021-03-16)
Weighted estimates of commutators for $0<p<\infty$
arXiv:2102.01277 [math.CA] (Published 2021-02-02)
On weighted compactness of commutators of Schrödinger operators