Christophe Chesneau, "Some Lower Bounds for a Double Integral Depending on Six Adaptable Functions," Proof, vol. 4, pp. 106-113, 2024, DOI:10.37394/232020.2024.4.10
Christophe Chesneau. Some Lower Bounds for a Double Integral Depending on Six Adaptable Functions.
Proof. 2024;4:106-113. 10.37394/232020.2024.4.10
PROOF
Print ISSN: 2944-9162, E-ISSN: 2732-9941 An Open Access International Journal of Applied Science and Engineering
Volume 4, 2024
Some Lower Bounds for a Double Integral Depending on Six Adaptable Functions
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Abstract: This paper is devoted to sharp lower bounds of a special double integral depending on six adaptable functions. The bounds obtained depend on simple integrals. Some connections with the famous Hilbert integral inequality and its variants are made. Several numerical examples illustrate the results.
Pages: 106-113 DOI: 10.37394/232020.2024.4.10WSEAS Transactions on Proof, ISSN / E-ISSN: 2944-9162 / 2732-9941, Volume 4, 2024, Art. #10
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