Finite mean oscillation and the Beltrami equation

By V. Ryazanov, U. Srebro, E. Yakubov. 2006

61 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/c68d48a142088b83e2aee836c696f906fa095c6b

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

1. V. Ryazanov
2. E. Yakubov
3. U. Srebro
4. B. Bojarski
5. E. Sevost’yanov
6. V. Gutlyanskiĭ
7. D. Kovtonyuk
8. Pekka Koskela

In Geometry and Topology

1. V. Ryazanov
2. E. Yakubov
3. U. Srebro
4. B. Bojarski
5. E. Sevost’yanov
6. D. Kovtonyuk
7. V. Gutlyanskiĭ
8. Ruslan Salimov

Citations in the corpus

• On the Beltrami equations with two characteristics (2009, background): “Versions of the following lemma have been first established for BMO functions in [16] and then for FMO functions in [17,47].”
• Integral conditions in the theory of the Beltrami equations (2010, background): “More advanced results in terms of finite mean oscillation (FMO) by Ignat’ev–Ryazanov can be found in [20,25,44].”
• On strong solutions of the Beltrami equations (2010, background): “Nirenberg, and in the work [31] to majorants of the class FMO (finite mean oscillation), introduced in the paper [32].”