Some Further Properties of Discrete Muckenhoupt and Gehring Weights

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Abstract

The main objective of this paper is a further study of discrete Muckenhoupt and Gehring weights. We first restate monotonicity properties of Muckenhoupt and Gehring classes in terms of the corresponding norms. In addition, we establish some norm bounds for Muck-enhoupt and Gehring weights. Next, we give a simple characterization of the weight belonging to both Muckenhoupt and Gehring class. Finally, we show that the transition functions, aris-ing from inclusion problems between Muckenhoupt and Gehring classes, are decreasing. As an application, some particular examples of Muckenhoupt and Gehring power weights are also considered.

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Keywords

Muckenhoupt Weight, Gehring Weight, Inclusion, Norm, Generalized Mean Inequality, Muckenhoupt weight, Gehring weight, inclusion, norm, generalized mean inequality, norm, generalized mean inequality, inclusion, Gehring weight, Inequalities for sums, series and integrals, Muckenhoupt weight, Discrete version of topics in analysis, Inclusion and equivalence theorems in summability theory

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0101 mathematics, 01 natural sciences

Citation

Saker, Samir H.; Krnic, Mario; Bale-Anti, Dumitru (2022). "SOME FURTHER PROPERTIES OF DISCRETE MUCKENHOUPT AND GEHRING WEIGHTS", Journal of Mathematical Inequalities, Vol. 16, No. 1, pp. 1-18.

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16

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1

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1

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18
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