Boundedness of sublinear operators on Herz spaces with variable exponent and application to wavelet characterization

By Mitsuo Izuki. 2010

194 citations recorded by the source corpus.

Subfields: Applied Mathematics

View Paper: https://www.semanticscholar.org/paper/8d658931a70fba0614ec98a3ce411868111e515e

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In Applied Mathematics

1. Yoshihiro Sawano
2. E. Nakai
3. Mitsuo Izuki
4. Dachun Yang
5. Hongbin Wang
6. Zongguang Liu
7. Wen Yuan
8. Ciqiang Zhuo

Citations in the corpus

• THE HERZ-TYPE HARDY SPACES WITH VARIABLE EXPONENT AND THEIR APPLICATIONS (2012, background): “Very recently, Izuki [7] introduced the Herz spaces with variable exponent and proved the boundedness of some sublinear operators on these spaces.”
• Boundedness of commutators on Herz spaces with variable exponent (2010, methodology): “The spaces are generalizations of Herz spaces initially introduced by the author [5, 6 ].”
• Commutators of the fractional maximal function on variable exponent Lebesgue spaces (2014, unknown): “3 ([9]).”
• FUNCTION SPACES WITH VARIABLE EXPONENTS – AN INTRODUCTION – (2014, background): “See [74, 75] for the case when q is constant.”