Extended Cesàro operators on mixed norm spaces

By Zhangjian Hu. 2002

177 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/9bfd1f4489990c85f7af8e173e958bcb6e907c52

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In Applied Mathematics

1. S. Stević
2. Songxiao Li
3. Stevo Stevi´c
4. R. Zhao
5. Der-Chen Chang
6. Jordi Pau
7. Flavia Colonna
8. Robert F. Allen

In Geometry and Topology

1. S. Stević
2. Songxiao Li
3. Stevo Stevi´c
4. Der-Chen Chang
5. Jordi Pau
6. R. Zhao
7. Pekka J. Nieminen
8. Lothar Berg

Citations in the corpus

• Carleson Measures and Toeplitz operators for weighted Bergman spaces on the unit ball (2014, unknown): “See, [1], [3], [11], [19], [20 ], [21] and [23] for a few examples.”
• Volterra-Type Operators on Zygmund Spaces (2007, background): “The boundedness and compactness of Jg and Ig between some spaces of analytic functions, as well as their n-dimensional extensions, were investigated in [3–16] (see also the related references therein).”
• Products of integral-type operators and composition operators between Bloch-type spaces (2009, background): “The operators J g and I g , as well as their n-dimensional generalizations, acting on various spaces of analytic functions, have been recently studied, for example, in [1,4,5,12–18,20,21,26,29–33] (see also the related references therein).”
• ON AN INTEGRAL OPERATOR FROM THE ZYGMUND SPACE TO THE BLOCH-TYPE SPACE ON THE UNIT BALL (2009, unknown): “Closely related results can be found in the proof of Theorem 1 in [9] and [14, Lemma 1].”
• Riemann–Stieltjes-type integral operators on the unit ball in (2007, background): “g The first formula in Lemma 1 was proved in [7].”
• ON SOME INTEGRAL OPERATORS ON THE UNIT POLYDISK AND THE UNIT BALL (2007, methodology): “For some basic properties of Bergman spaces, see for example, [6, 8, 11, 17, 38, 42, 43, 51].”
• Products of integral-type operators and composition operators from the mixed norm space to Bloch-type spaces (2009, methodology): “The operators Jg and Ig, as well as their n-dimensional generalizations acting on various spaces of analytic functions have been recently studied, for example, in [3, 9–25] (also see the related references therein).”