Differential and Integral Inequalities, 1st ed. 2019 Springer Optimization and Its Applications Series, Vol. 151
Coordonnateurs : Andrica Dorin, Rassias Themistocles M.
Theories, methods and problems in approximation theory and analytic inequalities with a focus on differential and integral inequalities are analyzed in this book. Fundamental and recent developments are presented on the inequalities of Abel, Agarwal, Beckenbach, Bessel, Cauchy?Hadamard, Chebychev, Markov, Euler?s constant, Grothendieck, Hilbert, Hardy, Carleman, Landau?Kolmogorov, Carlson, Bernstein?Mordell, Gronwall, Wirtinger, as well as inequalities of functions with their integrals and derivatives. Each inequality is discussed with proven results, examples and various applications. Graduate students and advanced research scientists in mathematical analysis will find this reference essential to their understanding of differential and integral inequalities. Engineers, economists, and physicists will find the highly applicable inequalities practical and useful to their research.
Date de parution : 11-2020
Ouvrage de 854 p.
15.5x23.5 cm
Date de parution : 11-2019
Ouvrage de 854 p.
15.5x23.5 cm
Thèmes de Differential and Integral Inequalities :
Mots-clés :
differential and integral inequalities; analytic inequalities; approximation theory; Isoperimetric inequalities; Wirtinger; Gronwall; Bernstein-Mordell; Carlson; Landau-Kolmogorov; Carleman; Hilbert; Grothendieck; Friederich; Hardy; Cauchy-Hadamard; Agarwal; Markov; Euler’s constant; Bessel