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The purpose of this paper is to establish a theory of Besov spaces associated with sections under only the doubling condition on the measure and prove that Monge–Ampère singular integral operators are bounded on these spaces.
- Besov spaces
- Monge–Ampère singular integral operator
FingerprintDive into the research topics of 'Boundedness of Monge–Ampère singular integral operators on Besov spaces'. Together they form a unique fingerprint.
- 2 Finished
1/08/19 → 31/07/21
1/08/18 → 31/07/19