Two-weight norm inequalities for maximal operators and fractional integrals on non-homogeneous spaces

By J. García-cuerva, Jose Maria-Martell. 2001

102 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/1ce4a1d41c1ba8563791e7568a4008dddd38a31c

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. Dachun Yang
2. Wen Yuan
3. Xing Fu
4. D. Cruz-Uribe
5. Yoshihiro Sawano
6. A. Gatto
7. Tuomas Hytönen
8. J. García-cuerva

In Mathematical Physics

1. Dachun Yang
2. Wen Yuan
3. Xing Fu
4. D. Cruz-Uribe
5. A. Gatto
6. J. García-cuerva
7. Yoshihiro Sawano
8. Ciqiang Zhuo

Citations in the corpus

• Two weight norm inequalities for fractional integral operators and commutators (2014, background): “[21] D. Cruz-Uribe, J. M. Martell, and C. Pérez.”
• Boundedness properties of fractional integral operators associated to non-doubling measures (2002, background): “A few recent articles pertaining to this line of research are [NTV1, NTV2, GM1, GM2 , To1, To2, To3]”
• GENERALIZED FRACTIONAL INTEGRALS AND THEIR COMMUTATORS OVER NON-HOMOGENEOUS METRIC MEASURE SPACES (2013, methodology): “During the past ten to fifteen years, considerable attention has been paid to the study of the classical theory of harmonic analysis on Euclidean spaces with non-doubling measures only satisfying the polynomial growth condition (see, for example, [11, 10, 37, 38, 39, 40, 41, 42, 5, 29, 14, 15, 16, 1”