Functional equation approach to inequalities. III

DOI10.1016/0022-247X(81)90088-3zbMath0472.26009OpenAlexW2095349279MaRDI QIDQ1158247

S. H. Smith

Publication date: 1981

Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-247x(81)90088-3

zbMATH Keywords

dynamic programmingarithmetic-geometric mean inequalityCarleman-Polya inequalityKaluza-Szegoe inequalityrecurrent inequality of Redheffer

Mathematics Subject Classification ID

Inequalities for sums, series and integrals (26D15) Inequalities involving derivatives and differential and integral operators (26D10)

Related Items (12)

Functional equation approach to inequalities. VI ⋮ Some theorems on reverse inequalities ⋮ A generalization of the Hölder inequality through dynamic programming approach ⋮ Functional equation approach to inequalities. IV ⋮ Continuous dynamic programming approach to inequalities ⋮ Dynamic programming and inequalities ⋮ Dynamic programming and penalty functions ⋮ The principle and models of dynamic programming. IV ⋮ The principle and models of dynamic programming. II ⋮ The principle and models of dynamic programming. III ⋮ Inequalities of the Rado-Popoviciu type for functions and their applications ⋮ The principle and models of dynamic programming

Cites Work

• Functional equation approach to inequalities
• Functional equations in dynamic programming
• Dynamic programming approach to inequalities
• RECURSIVE PROGRAMMING APPROACH TO INEQUALITIES
• Recurrent Inequalities
• Analytic Inequalities
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