Dictionary of Inequalities

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A01=Peter Bullen
advanced mathematical inequalities reference
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analogue
Author_Peter Bullen
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Bernoulli's Inequality
Bernoulli’s Inequality
Berry Esseen Inequality
Bieberbach's Conjecture
Bieberbach’s Conjecture
Category1=Non-Fiction
Category=GBC
Category=PBK
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conjugate
Conjugate Indices
Convex Function Inequalities
convexity theory
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eq_isMigrated=2
eq_nobargain
Equal Weight Case
extensions
function
Function Inequalities
functional inequalities
Geometric Inequalities
Hardy Littlewood Sobolev Inequalities
Hausdorff Young Inequalities
index
Inequalities Comments
Inequalities Extension
inequality
integral
Integral Analogue
inverse
Inverse Inequality
Isoperimetric Inequalities
Jordan's Inequality
Jordan’s Inequality
Language_English
mathematical analysis
mathematical inequality
MPF
normed vector spaces
optimization theory
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Polynomial Inequalities
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real analysis
real analysis methods
Rearrangement Inequalities
Schur Convex
Sobolev's Inequalities
sobolevs
Sobolev’s Inequalities
softlaunch
Trigonometric Polynomial
Weyl's Inequalities
Weyl’s Inequalities
Young's Convolution Inequality
Young’s Convolution Inequality

Product details

  • ISBN 9781482237610
  • Weight: 714g
  • Dimensions: 156 x 234mm
  • Publication Date: 15 Jun 2015
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
  • Language: English
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Adding new results that have appeared in the last 15 years, Dictionary of Inequalities, Second Edition provides an easy way for researchers to locate an inequality by name or subject. This edition offers an up-to-date, alphabetical listing of each inequality with a short statement of the result, some comments, references to related inequalities, and sources of information on proofs and other details. The book does not include proofs and uses basic mathematical terminology as much as possible, enabling readers to access a result or inequality effortlessly.

New to the Second Edition

  • More than 100 new inequalities, including recently discovered ones
  • Updated inequalities according to the most recent research
  • Inclusion of a name index
  • Updated bibliography that contains URLs for important references

The book mainly presents the most common version of the inequality and later gives more general results as extensions or variants. Inequalities that exist at various levels of generality are presented in the simplest form with the other forms as extensions or under a different heading. The author also clarifies any non-standard notations and includes cross-references for transliterations.

Peter Bullen is a professor emeritus in the Department of Mathematics at the University of British Columbia. Dr. Bullen is a member of the Canadian Mathematical Society, the American Mathematical Society, and the Mathematical Association of America. His research focuses on real analysis, including non-absolute integrals and inequalities.

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