Extrapolation of Weighted norm inequalities for multivariable operators and applications
By Loukas Grafakos, J. M. Martell. 2004
119 citations recorded by the source corpus.
Subfields: Applied Mathematics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/720bb939671872d7072ecac244375223f34416a7
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Andrei K. Lerner
- C. P'erez
- Kangwei Li
- J. M. Martell
- S. Ombrosi
- Kabe Moen
- D. Cruz-Uribe
- Tuomas Hytönen
In Statistics and Probability
- Andrei K. Lerner
- C. P'erez
- J. M. Martell
- S. Ombrosi
- Kangwei Li
- Rodolfo H. Torres
- D. Cruz-Uribe
- P. Auscher
Citations in the corpus
- Extrapolation for multilinear Muckenhoupt classes and applications (2018, background): “[9] extended some result from [20] and [8] by proving the following weighted Marcinkiewicz-Zygmund inequalities.”
- Extrapolation for multilinear compact operators and applications (2020, background): “Bényi, J.M. Martell, K. Moen, E. Stachura, and R.H. Torres, Boundedness results for commutators with BMO functions via weighted estimates: a comprehensive approach, Math.”
- New maximal functions and multiple weights for the multilinear Calderón-Zygmund theory (2009, methodology): “Such weights ν were used in [24] to obtain multilinear extrapolation results.”
- SHARP WEIGHTED BOUNDS FOR FRACTIONAL INTEGRAL OPERATORS (2009, unknown): “Indeed ‖Iα‖Lp(wp)→Lq(wq) ≈ ‖Iα‖Lp(wp)→Lq,∞(wq) + ‖Iα‖Lq′(w−q′ )→Lp′,∞(w−p′ ) (5.9) ≈ [w] 1−α n Ap,q + [w−1] 1−α n Aq′,p′ ≈ [w] (1−α n )max{1, p ′ q } Ap,q since [w−1]Aq′,p′ = [w] p′/q Ap,q and since [w]Ap,q ≥ 1.”