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Inequality Theory and Applications, Volume 2
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Editors: Cho, Yeol Je (Gyeongsang National University); Kim, Jong Kyu (Kyungnam University); Dragomir, Sever S. (Victoria University)
Book Description:
The aim of this volume is to introduce and exchange recent new topics in the areas of probability theory and applications in inequality theory, stochastic analysis and applications.

Table of Contents:
Preface; Aczťlís Inequality, Superadditivity and Horistology (Tradafir B„lan and Maria Predoi, University of Craiova, Romania); Some Inequalities for the Integral Mean of HŲlder Continuous Functions Defined on Disks in a Plane (N. S. Barnett, F. C. ™t. CÓrstea and S. S. Dragomir, Victoria University of Technology, Australia); Ostrowski Type Inequalities for Functions whose Modulus of the Derivatives are Convex and Applications (N. S. Barnett, P. Cerone, S. S. Dragomir, M. R. Pinheiro and A. Sofa, Victoria University of Technology); Generalized Taylorís Formula with Estimates of the Remainder (P. Cerone); Three-Point Rules and Applications for Absolutely Continuous Functions (P. Cerone and S. S. Dragomir); On Parallelogram Law and Bohrís Inequality in n-Inner Product Spaces (Y. J. Cho; V. »uljak, University of Zagreb, Croatia; M. Matiś, University of Split, Croatia; J. PeŤariś, University of Zagreb); An Integral Inequality Related to the Ostrowski Result and Applications (S. S. Dragomir and A. Sofo); On Some Variants of Jensenís Inequality (S. S. Dragomir; Emma Hunt, University of Adelaide); Proofs of Wilkerís Inequalities Involving Trigonometric Functions (Bai-Ni Guo, Jiaozuo Institute of Technology, P. R. of China; Wei Li, The First Teacher College of Luoyang, P. R. of China; Feng Qi, Jiaozuo Institute of Technology); Some Osrowski Type Inequalities for Double Integrals if Functions whose Partial Derivatives Satisfy Certain Convexity Properties (G. Hanna and S. S. Dragomir, Victoria University of Technology); On the Mappings of Conservative Distances (Soon-Mo Jung, Hong-Ik University, Korea); A New Analogue Gaussí Functional Equations and Characterizations of Integral Mean Values (Young-Ho Kim, Changwon National University, Korea); Moments Inequalities of a Random Variable Defined over a Finite Interval (P. Kumar, University of Northern British Columbia); On Norm Inequalities of Operators in Hilbert Space (C.-S. Lin, Bishopís University, Canada; Y. J. Cho); A Continuity Property of Parametric Projections (Sizwe Mabizela, University of Cape Town, South Africa); Stability of Quadratic Functional Equations in Banach Modules (Chun-Gil Park, Chungnam National University, Korea); Geometric Means, Index Mappings and Supermultiplicativity (C. E. M. Pearce, University of Adelaide; S. S. Dragomir; D. Com„nescu, Timiļoara University, Romania); Index.

      Inequality Theory and Applications
   Binding: Hardcover
   Pub. Date: 2003
   ISBN: 1-59033-866-9
   Status: AV
Status Code Description
AN Announcing
FM Formatting
PP Page Proofs
FP Final Production
EP Editorial Production
PR At Prepress
AP At Press
AV Available
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Inequality Theory and Applications, Volume 2