A More Accurate Half-Discrete Multidimensional Hilbert-Type Inequality Involving One Multiple Upper Limit Function - researchr publication related

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Yong Hong, Yanru Zhong, Bicheng Yang. A More Accurate Half-Discrete Multidimensional Hilbert-Type Inequality Involving One Multiple Upper Limit Function. Axioms, 12(2):211, February 2023. [doi]

The following publications are possibly variants of this publication:

A More Accurate Half-Discrete Hilbert-Type Inequality Involving One upper Limit Function and One Partial SumXianyong Huang, Shanhe Wu 0001, Bicheng Yang. symmetry, 13(8):1548, 2021. [doi]

A New Hardy-Hilbert-Type Integral Inequality Involving One Multiple Upper Limit Function and One Derivative Function of Higher OrderBicheng Yang, Michael Th. Rassias. axioms, 12(5):499, May 2023. [doi]

On a multidimensional half-discrete Hilbert-type inequality related to the hyperbolic cotangent functionMichael Th. Rassias, Bicheng Yang. amc, 242:800-813, 2014. [doi]

A multidimensional half-discrete Hilbert-type inequality and the Riemann zeta functionMichael Th. Rassias, Bicheng Yang. amc, 225:263-277, 2013. [doi]

On a multidimensional Hilbert-type integral inequality associated to the gamma functionMichael Th. Rassias, Bicheng Yang. amc, 249:408-418, 2014. [doi]

On half-discrete Hilbert's inequalityMichael Th. Rassias, Bicheng Yang. amc, 220:75-93, 2013. [doi]

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