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Hu, P., Tao, J. and Yang, D. (2023) New John-Nirenberg-Campanato-Type Spaces Related to Both Maximal Functions and Their Commutators. Mathematical Methods in the Applied Sciences, 46, 5937-5963.
https://doi.org/10.1002/mma.8879

has been cited by the following article:

• TITLE: Fractional Integral Operators on Generalized Campanato Spaces with Variable Exponents

  AUTHORS: Shujuan Niu, Shuangping Tao

  KEYWORDS: Generalized, Campanato Space, Fractional Integral, Commutator

  JOURNAL NAME: Applied Mathematics, Vol.16 No.11, November 24, 2025

  ABSTRACT: This paper offers a novel portrayal of the generalized Campanato space with variable exponents. By introducing the position-dependent weight function ω( x,r ) , the generalized variable exponent Campanato space significantly increases its flexibility and power to characterize complex phenomena. The boundedness of the fractional integrals and their commutators is obtained on the generalized Campanato space with variable exponents.