Bessel-Riesz Operators on Lebesgue Spaces and Morrey Spaces Defined in Measure Metric Spaces

Saba Mehmood; Wasim Raza

doi:10.1155/2023/3148049

Bessel-Riesz Operators on Lebesgue Spaces and Morrey Spaces Defined in Measure Metric Spaces

Saba Mehmood, Eridani, Fatmawati, Wasim Raza

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

Abstract

The boundedness of Bessel-Riesz operators defined on Lebesgue spaces and Morrey spaces in measure metric spaces is discussed in this research study. The maximal operator and traditional dyadic decomposition are used to study the Bessel-Riesz operators. We investigate the interaction between the kernel and space parameters to get the results and see how this affects kernel-bound operators.

Original language	English
Article number	3148049
Journal	International Journal of Differential Equations
Volume	2023
DOIs	https://doi.org/10.1155/2023/3148049
Publication status	Published - 2023

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title = "Bessel-Riesz Operators on Lebesgue Spaces and Morrey Spaces Defined in Measure Metric Spaces",

abstract = "The boundedness of Bessel-Riesz operators defined on Lebesgue spaces and Morrey spaces in measure metric spaces is discussed in this research study. The maximal operator and traditional dyadic decomposition are used to study the Bessel-Riesz operators. We investigate the interaction between the kernel and space parameters to get the results and see how this affects kernel-bound operators.",

author = "Saba Mehmood and Eridani and Fatmawati and Wasim Raza",

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year = "2023",

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AU - Mehmood, Saba

AU - Eridani,

AU - Fatmawati,

AU - Raza, Wasim

PY - 2023

Y1 - 2023

N2 - The boundedness of Bessel-Riesz operators defined on Lebesgue spaces and Morrey spaces in measure metric spaces is discussed in this research study. The maximal operator and traditional dyadic decomposition are used to study the Bessel-Riesz operators. We investigate the interaction between the kernel and space parameters to get the results and see how this affects kernel-bound operators.

AB - The boundedness of Bessel-Riesz operators defined on Lebesgue spaces and Morrey spaces in measure metric spaces is discussed in this research study. The maximal operator and traditional dyadic decomposition are used to study the Bessel-Riesz operators. We investigate the interaction between the kernel and space parameters to get the results and see how this affects kernel-bound operators.

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U2 - 10.1155/2023/3148049

DO - 10.1155/2023/3148049

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AN - SCOPUS:85149403423

SN - 1687-9643

VL - 2023

JO - International Journal of Differential Equations

JF - International Journal of Differential Equations

M1 - 3148049

ER -

Bessel-Riesz Operators on Lebesgue Spaces and Morrey Spaces Defined in Measure Metric Spaces

Abstract

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