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Handbook of Functional Equations: Functional Inequalities (Springer Optimization and Its Applications #95)

Handbook of Functional Equations: Functional Inequalities (Springer Optimization and Its Applications #95)

Current price: $109.99
Publication Date: November 19th, 2014
Publisher:
Springer
ISBN:
9781493912452
Pages:
555
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Description

On a Relation Between the Hardy-Hilbert and the Gabriel Inequality (V. Adiyasunen, T. Batbold).- Mathematical Models of Mechanical Fields in Media with Inclusions and Holes (M. Bryla, A.V. Krupoderov, A.A. Kushunin, V. Mityushev).- A Note on the Functions that are Approximately p-Write Affine (J. Brzdek).- Multiplicative Ostrowski and Trapezoid Inequalities (P. Cerone, S. Dragomir, E. Kikianty).- A Survey on Ostrowski Type Inequalities for Riemann-Stieltjes Integral (W.S. Cheung, S.S. Dragomir).- Invariance in the Family of Weighted Gini Means (I. Costin, G. Toader).- Functional Inequalities and Analysis of Contagion in the Financial Networks (P. Daniele, S. Giuffe, k M. Lorino, A. Maugeri, C. Mirabella).- Comparisons of Means and Related Functional Inequalities (W. Fechner).- Constructions and Extensions of Free and Controlled Additive Relations (T. Glavosits, A. Szaz).- Extremal Problems in Polynomials and Entire Functions (N.K. Govil, Q. M. Tariq).- On Approximation Properties of Szasz-Mirakyan Operators (V. Gupta).- Generalized Hardy-Hilbert Type Inequalities on Multiple Weighted Orlicz Spaces (K. Jichang).- Inequalities for the Fisher's Information Measures (C.P. Kitsos, T.L. Toulias).- Applications of Functional Equations to Dirichlet Problem for Double Connected Domains (V. Mityushev).- Sign-Changing Solutions for Nonlinear Elliptic Problems Depending on Parameters (D. Motreanu, V.V. Motreanu).- On Strongly Convex Functions and Related Classes of Functions (K. Nikodem).- Some New Algorithms for Solving General Equilibrium Problems (M.A. Noor, Th.M. Rassias).- Contractive Operators in Relational Metric Spaces (M. Turinici).- Half-Discrete Hilbert-Type Inequalities, Operators, and Compositions (B. Yang).- Some Results Concerning Hardy and Hardy-Type Inequalities (N.B. Zographopoulos).