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- W3023216798 abstract "We construct a family of Schur multipliers for lower triangular matrices on $ell^p, 1<p<infty$ related to $theta$-summability kernels, a class of kernels including the classical Fejer, Riesz and Bochner kernels. From this simple fact we derive diverse applications. Firstly we find a new class of Schur multipliers for Hankel operators on $ell^2 $, generalizing a result of E. Ricard. Secondly we prove that any space of analytic functions in the unit disc which can be identified with a weighted $ell^p$ space, has the property that the space of its multipliers is contained in the space of symbols $g$ that induce a bounded generalized Cesaro operator $T_g$." @default.
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- W3023216798 date "2020-05-04" @default.
- W3023216798 modified "2023-09-27" @default.
- W3023216798 title "A family of Schur multipliers for lower triangular matrices with applications" @default.
- W3023216798 hasPublicationYear "2020" @default.
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