Convex Analysis

Regular price €87.99
A01=Steven G. Krantz
advanced calculus
Affine Function
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analytic geometry
Analytically Convex
Author_Steven G. Krantz
automatic-update
Brouwer's Fixed Point Theorem
Brouwer’s Fixed Point Theorem
Brunn-Minkowski
Category1=Non-Fiction
Category=PBK
Category=PBM
Compact Subsets
convex analysis applications in research
Convex Domain
Convex Functions
Convex Hull
Convex Point
Convex Set
convexity
Convexity Theory
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Defining Function
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domain
eq_isMigrated=2
eq_nobargain
Exhaustion Function
Extreme Points
Finite Disjoint Union
Finite Order
function
functional analysis
Geometric Analysis
Geometry
graduate mathematics
Helly Theorem
hull
Infimal Convolution
krein
Krein Milman Theorem
Language_English
mathematical inequalities
milman
MiniMax Theorem
minkowski
Minkowski Sum
optimization theory
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Real Analysis
set
SIO
softlaunch
Strong Convexity
sum
Tangent Hyperplane
Tangent Vector
The Krein-Milman Theorem
The Minkowski Sum
theory
Weakly Convex

Product details

  • ISBN 9781498706377
  • Weight: 320g
  • Dimensions: 156 x 234mm
  • Publication Date: 20 Oct 2014
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Paperback
  • Language: English
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Convexity is an ancient idea going back to Archimedes. Used sporadically in the mathematical literature over the centuries, today it is a flourishing area of research and a mathematical subject in its own right. Convexity is used in optimization theory, functional analysis, complex analysis, and other parts of mathematics.

Convex Analysis introduces analytic tools for studying convexity and provides analytical applications of the concept. The book includes a general background on classical geometric theory which allows readers to obtain a glimpse of how modern mathematics is developed and how geometric ideas may be studied analytically.

Featuring a user-friendly approach, the book contains copious examples and plenty of figures to illustrate the ideas presented. It also includes an appendix with the technical tools needed to understand certain arguments in the book, a tale of notation, and a thorough glossary to help readers with unfamiliar terms. This book is a definitive introductory text to the concept of convexity in the context of mathematical analysis and a suitable resource for students and faculty alike.

Steven G. Krantz received his PhD from Princeton University. Dr. Krantz has taught at UCLA, Princeton University, Penn State, and Washington University in St. Louis. For five years he was the department chair at Washington University. Dr. Krantz has received the Chauvenet Prize, awarded for outstanding mathematical expository writing. He has also been awarded the Kemper Prize and the Beckenbach Book Award. Dr. Krantz is the founding editor of the Journal of Geometric Analysis as well as Complex Analysis and its Synergies . He has written nearly 195 scholarly papers and more than 75 books.