SHARP WEIGHTED ENDPOINT ESTIMATES FOR COMMUTATORS OF SINGULAR INTEGRALS

By C. P'erez, G. Pradolini. 2001

127 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/1892df3debeda752d70e863b5f5dccec94ab749d

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In Applied Mathematics

1. Andrei K. Lerner
2. C. P'erez
3. S. Ombrosi
4. Israel P. Rivera-R'ios
5. Tuomas Hytönen
6. Rodrigo Trujillo-González
7. Kabe Moen
8. D. Cruz-Uribe

In Mathematical Physics

1. C. P'erez
2. S. Ombrosi
3. Andrei K. Lerner
4. Israel P. Rivera-R'ios
5. Tuomas Hytönen
6. Rodrigo Trujillo-González
7. B. Bongioanni
8. E. Harboure

Citations in the corpus

• On pointwise and weighted estimates for commutators of Calder\'on-Zygmund operators (2016, background): “6) with worst dependence on ε was proved earlier in [30].”
• Sharp weighted estimates for vector-valued singular integral operators and commutators (2003, result): “This result is a vector valued version of the main result proved in [16].”
• Weighted inequalities for commutators of Schrödinger–Riesz transforms (2011, methodology): “However, this method fails for the extreme case p = 1, so we adapt the techniques in [9], based on some appropriate Calderón-Zygmund decomposition.”