Toeplitz-Hankel Type Operators on Product Spaces

Qingtang Jiang

Toeplitz-Hankel Type Operators on Product Spaces

University of Missouri-St. Louis

Research output: Contribution to journal › Article › peer-review

Abstract

Via a series of orthogonal two-dimensional wavelets, an orthogonal decomposition of the space of square integral functions on U×U (U is the upper half-plane) with the measurey a 1 y a 1 dx 1 dx 2 dx 1 dx 2 is given. Four kinds of Toeplitz-Hankel type operators between the decomposition components are defined and boundedness, Sp properties of them are established.

Original language	American English
Journal	Approximation Theory and Its Application
Volume	9
State	Published - 1993

Disciplines

Physical Sciences and Mathematics

Cite this

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title = "Toeplitz-Hankel Type Operators on Product Spaces",

abstract = " Via a series of orthogonal two-dimensional wavelets, an orthogonal decomposition of the space of square integral functions on U×U (U is the upper half-plane) with the measurey a 1 y a 1 dx 1 dx 2 dx 1 dx 2 is given. Four kinds of Toeplitz-Hankel type operators between the decomposition components are defined and boundedness, Sp properties of them are established.",

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year = "1993",

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journal = "Approximation Theory and Its Application",

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PY - 1993

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N2 - Via a series of orthogonal two-dimensional wavelets, an orthogonal decomposition of the space of square integral functions on U×U (U is the upper half-plane) with the measurey a 1 y a 1 dx 1 dx 2 dx 1 dx 2 is given. Four kinds of Toeplitz-Hankel type operators between the decomposition components are defined and boundedness, Sp properties of them are established.

AB - Via a series of orthogonal two-dimensional wavelets, an orthogonal decomposition of the space of square integral functions on U×U (U is the upper half-plane) with the measurey a 1 y a 1 dx 1 dx 2 dx 1 dx 2 is given. Four kinds of Toeplitz-Hankel type operators between the decomposition components are defined and boundedness, Sp properties of them are established.

UR - https://link.springer.com/article/10.1007/BF02836267

M3 - Article

VL - 9

JO - Approximation Theory and Its Application

JF - Approximation Theory and Its Application

ER -

Toeplitz-Hankel Type Operators on Product Spaces

Abstract

Disciplines

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