Commutators for fourier multipliers on Besov spaces

Joan Cerdà, Joaquim Martín

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2 Citations (Scopus)
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If T is any bounded linear operator on Besov spaces Bpσj,qj(Rn)(j=0,1, and 0<σ1<σ<σ0), it is proved that the commutator [T,Tμ]=TTμ -TμT is bounded on Bpσ,q (Rn), if Tμ is a Fourier multiplier such that μ is any (possibly unbounded) symbol with uniformly bounded variation on dyadic coronas. © 2004 Published by Elsevier Inc.
Original languageEnglish
Pages (from-to)119-128
JournalJournal of Approximation Theory
Publication statusPublished - 1 Aug 2004


  • Approximation spaces
  • Besov space
  • Commutator
  • Interpolation theory
  • K-functional
  • Multipliers


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