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Ungleichheiten: Ein mathematischer Olympiade-Ansatz von Radmila Bulajich Manfrino...-
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Standort: Lowell, Massachusetts, USA
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eBay-Artikelnr.:226982742498
Artikelmerkmale
- Artikelzustand
- ISBN
- 9783034600491
Über dieses Produkt
Product Identifiers
Publisher
Springer Basel A&G
ISBN-10
3034600496
ISBN-13
9783034600491
eBay Product ID (ePID)
73468538
Product Key Features
Number of Pages
220 Pages
Language
English
Publication Name
Inequalities : a Mathematical Olympiad Approach
Subject
General, Algebra / General, Mathematical Analysis
Publication Year
2009
Type
Textbook
Subject Area
Mathematics
Format
Trade Paperback
Dimensions
Item Weight
16 Oz
Item Length
9.4 in
Item Width
6.7 in
Additional Product Features
Intended Audience
Scholarly & Professional
LCCN
2009-929571
Reviews
From the reviews:The book is devoted to the proofs of inequalities. As sources for considered inequalities the authors choose mathematical Olympiad of different level. … The book is really interesting and instructive for those students which suppose to develop their research skills and to increase their intuition. (Sergei V. Rogosin, Zentralblatt MATH, Vol. 1176, 2010)This book presents a calculus-free introduction to inequalities and optimization problems with many interesting examples and exercises. … the authors present solutions or hints to all exercises and problems appearing in the book. … Most books on Olympiad-level competitions have sections on inequalities, but the book under review focuses on this genre of problems in a particularly attractive and effective way, providing good practice material. I recommend this softcover volume to anyone interested in mathematical competition preparation. (Henry Ricardo, The Mathematical Association of America, October, 2010), From the reviews: "The book is devoted to the proofs of inequalities. As sources for considered inequalities the authors choose mathematical Olympiad of different level. ... The book is really interesting and instructive for those students which suppose to develop their research skills and to increase their intuition." (Sergei V. Rogosin, Zentralblatt MATH, Vol. 1176, 2010) "This book presents a calculus-free introduction to inequalities and optimization problems with many interesting examples and exercises. ... the authors present solutions or hints to all exercises and problems appearing in the book. ... Most books on Olympiad-level competitions have sections on inequalities, but the book under review focuses on this genre of problems in a particularly attractive and effective way, providing good practice material. I recommend this softcover volume to anyone interested in mathematical competition preparation." (Henry Ricardo, The Mathematical Association of America, October, 2010)
Dewey Edition
22
Number of Volumes
1 vol.
Illustrated
Yes
Dewey Decimal
512.97
Table Of Content
Introduction.- 1 Numerical Inequalities.- 1.1 Order in the real numbers.- 1.2 The quadratic function ax2 + 2bx + c.- 1.3 A fundamental inequality, arithmetic mean-geometric mean.- 1.4. A wonderful inequality: the rearrangement inequality.- 1.5 Convex functions.- 1.6 A helpful inequality.- 1.7 The substitutions strategy.- 1.8 Muirhead's theorem.- 2 Geometric Inequalities.- 2.1 Two basic inequalities.- 2.2 Inequalities between the sides of a triangle.- 2.3 The use of inequalities in the geometry of the triangle.- 2.4 Euler's inequality and some applications.- 2.5 Symmetric functions of a, b and c.- 2.6 Inequalities with areas and perimeters. 2.7 Erdös-Mordell theorem.- 2.8 Optimization problems.- 3 Recent Inequality Problems.- 4 Solutions to Exercises and Problems.- Bibliography.- Index.
Synopsis
This book presents classical inequalities and specific inequalities which are particularly useful for attacking and solving optimization problems. Most of the examples, exercises and problems originate from Mathematical Olympiad contests around the world., This book is intended for the Mathematical Olympiad students who wish to prepare for the study of inequalities, a topic now of frequent use at various levels of mathematical competitions. In this volume we present both classic inequalities and the more useful inequalities for confronting and solving optimization problems. An important part of this book deals with geometric inequalities and this fact makes a big difference with respect to most of the books that deal with this topic in the mathematical olympiad. The book has been organized in four chapters which have each of them a different character. Chapter 1 is dedicated to present basic inequalities. Most of them are numerical inequalities generally lacking any geometric meaning. However, where it is possible to provide a geometric interpretation, we include it as we go along. We emphasize the importance of some of these inequalities, such as the inequality between the arithmetic mean and the geometric mean, the Cauchy-Schwarz inequality, the rearrangementinequality, the Jensen inequality, the Muirhead theorem, among others. For all these, besides giving the proof, we present several examples that show how to use them in mathematical olympiad problems. We also emphasize how the substitution strategy is used to deduce several inequalities., This book is intended for the Mathematical Olympiad students who wish to p- pare for the study of inequalities, a topic now of frequent use at various levels of mathematical competitions. In this volume we present both classic inequalities and the more useful inequalities for confronting and solving optimization pr- lems. An important part of this book deals with geometric inequalities and this fact makes a big di'erence with respect to most of the books that deal with this topic in the mathematical olympiad. The book has been organized in four chapters which have each of them a di'erent character. Chapter 1 is dedicated to present basic inequalities. Most of them are numerical inequalities generally lacking any geometric meaning. H- ever, where it is possible to provide a geometric interpretation, we include it as we go along. We emphasize the importance of some of these inequalities, such as the inequality between the arithmetic mean and the geometric mean, the Cauchy- Schwarzinequality, the rearrangementinequality, the Jensen inequality, the Mu- head theorem, among others. For all these, besides giving the proof, we present several examples that show how to use them in mathematical olympiad pr- lems. We also emphasize how the substitution strategy is used to deduce several inequalities.
LC Classification Number
QA150-272
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