Products of Toeplitz and Hankel Operators on the Bergman Spaces of Generalized Hartogs Triangles

Zhang, Shuo

doi:10.1216/rmj.2023.53.285

Rocky Mountain J. Math.

2023

DOI: 10.1216/rmj.2023.53.285

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Products of Toeplitz and Hankel Operators on the Bergman Spaces of Generalized Hartogs Triangles

Shuo Zhang¹

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2024

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Weak-type regularity for the Bergman projection over N-dimensional classical Hartogs triangles

Li,

Wang

2024

J Inequal Appl

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In this paper, we study the weak-type regularity of the Bergman projection on n-dimensional classical Hartogs triangles. We extend the results of Huo–Wick on the 2-dimensional classical Hartogs triangle to the n-dimensional classical Hartogs triangle and show that the Bergman projection is of weak type at the upper endpoint of $L^{q}$ L q -boundedness but not of weak type at the lower endpoint of $L^{q}$ L q -boundedness.

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Weak-type regularity for the Bergman projection over N-dimensional classical Hartogs triangles

Li,

Wang

2024

J Inequal Appl

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show abstract

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Products of Toeplitz and Hankel Operators on the Bergman Spaces of Generalized Hartogs Triangles

Cited by 1 publication

References 17 publications

Weak-type regularity for the Bergman projection over N-dimensional classical Hartogs triangles

Weak-type regularity for the Bergman projection over N-dimensional classical Hartogs triangles

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