Mathematical Inequalities

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A01=Pietro Cerone
A01=Silvestru Sever Dragomir
A1 D1
advanced calculus
Author_Pietro Cerone
Author_Silvestru Sever Dragomir
B1 A1
Bessel's Inequality
Bessel’s Inequality
Bi Ai
Bochner Integrable Function
Bounded Variation
Category=PBK
complex
Complex Number Field
Continuous Linear Functionals
convex
Convex Function
convexity theory
Cumulative Distribution Function
elementary
Elementary Inequality
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
field
function
functional analysis
Get 1-
Hilbert Space
inequalities for scientific modeling
inequality
integral
Integral Inequality
Jensen's Inequality
Jensen’s Inequality
Normed Linear Space
number
operator theory
Orthonormal Family
probability inequalities
Product Space
real analysis
riemann
Riemann Stieltjes Integral
Schwarz's Inequality
Schwarz’s Inequality
Semi-inner Product
Steffensen's Inequality
Steffensen’s Inequality
stieltjes
Stieltjes Integral
Triangle Inequality
Type Inequality

Product details

  • ISBN 9780367383275
  • Weight: 453g
  • Dimensions: 156 x 234mm
  • Publication Date: 05 Sep 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Paperback
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Drawing on the authors’ research work from the last ten years, Mathematical Inequalities: A Perspective gives readers a different viewpoint of the field. It discusses the importance of various mathematical inequalities in contemporary mathematics and how these inequalities are used in different applications, such as scientific modeling.

The authors include numerous classical and recent results that are comprehensible to both experts and general scientists. They describe key inequalities for real or complex numbers and sequences in analysis, including the Abel; the Biernacki, Pidek, and Ryll–Nardzewski; Cebysev’s; the Cauchy–Bunyakovsky–Schwarz; and De Bruijn’s inequalities. They also focus on the role of integral inequalities, such as Hermite–Hadamard inequalities, in modern analysis. In addition, the book covers Schwarz, Bessel, Boas–Bellman, Bombieri, Kurepa, Buzano, Precupanu, Dunkl–William, and Grüss inequalities as well as generalizations of Hermite–Hadamard inequalities for isotonic linear and sublinear functionals.

For each inequality presented, results are complemented with many unique remarks that reveal rich interconnections between the inequalities. These discussions create a natural platform for further research in applications and related fields.

Pietro Cerone is a professor of mathematics at Victoria University, where he served as head of the School of Computer Science and Mathematics from 2003 to 2008. Dr. Cerone is on the editorial board of a dozen international journals and has published roughly 200 refereed works in the field. His research interests include mathematical modeling, population dynamics, and applications of mathematical inequalities.

Sever S. Dragomir is a professor of mathematics and chair of the international Research Group in Mathematical Inequalities and Applications at Victoria University. Dr. Dragomir is an editorial board member of more than 30 international journals and has published over 600 research articles. His research in pure and applied mathematics encompasses classical mathematical analysis, operator theory, Banach spaces, coding, adaptive quadrature and cubature rules, differential equations, and game theory.

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