Naoya Hatano, Yoshihiro Sawano
Published 2019-04-01Version 1
The boundedness of the bilinear fractional integral operator is investigated. This bilinear fractional integral operator goes back to Kenig and Stein. This paper is oriented to the boundedness of this operator on products of Morrey spaces. Compared to the earlier work by He and Yan, the local integrability condition of the domain is expanded. The local integrability condition can be relaxed with the help of the averaging technique.
On the boundedness of singular integrals in Morrey spaces and its preduals
A note on the boundedness of discrete commutators on Morrey spaces and their preduals
Weyl symbols and boundedness of Toeplitz operators
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