In this paper, using harmonic analysis tools−including spherical harmonic decomposition of kernels, sharp maximal function estimates, and variable exponent space theory—we investigate the boundedness of the commutator b,MΩ,β on variable exponent central Morrey spaces, under suitable regularity conditions on the variable exponents. Here, Ω∈Ll(Sn−1) (l≥1) denotes a zero-degree homogeneous function on the unit sphere Sn−1, β satisfies 0≤β<n, and b∈CBMO(Rn).
Yang et al. (Fri,) studied this question.
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