Geometric Inequalities: Methods of Proving de Hayk Sedrakyan

Geometric Inequalities: Methods of Proving: Problem Books in Mathematics

en Limba Engleză Paperback – aug 2018

This unique collection of new and classical problems provides full coverage of geometric inequalities. Many of the 1,000 exercises are presented with detailed author-prepared-solutions, developing creativity and an arsenal of new approaches for solving mathematical problems. This book can serve teachers, high-school students, and mathematical competitors. It may also be used as supplemental reading, providing readers with new and classical methods for proving geometric inequalities.

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Paperback (1)	397^.76 lei 6-8 săpt.
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Specificații

ISBN-13: 9783319855615
ISBN-10: 3319855611
Pagini: 452
Ilustrații: XII, 452 p. 268 illus., 5 illus. in color.
Dimensiuni: 155 x 235 mm
Greutate: 0.64 kg
Ediția:Softcover reprint of the original 1st ed. 2017
Editura: Springer International Publishing
Colecția Springer
Seria Problem Books in Mathematics

Locul publicării:Cham, Switzerland

Cuprins

Theorem on the Length of the Broken Line.- Application of Projection Method.- Areas.- Application of Trigonometric Inequalities.- Inequalities for Radiuses.- Miscellaneous Inequalities.- Some Applications of Geometric Inequalities.

Recenzii

“‘The goal of the book is to teach the reader new and classical methods for proving geometric inequalities.’ ... The book contains more than 1000 problems. ... intended for mathematics competitions and Olympiads. Every chapter contains problems for self-study and solutions.” (Sándor Nagydobai Kiss, zbMATH 1375.51001, 2018)

Notă biografică

Hayk Sedrakyan is an IMO medal winner Professor of mathematics in Paris, France and a professional Math Olympiad Coach in Greater Boston area, Massachusetts, USA. He has defended his PhD thesis in mathematics in UPMC-Sorbonne University, Paris, France.
Nairi Sedrakyan is involved in national and international Olympiads of mathematics, having been the President of Armenian Mathematics Olympiads and IMO jury member. He is the author of one of the hardest problems ever proposed in the history of IMO.

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Caracteristici

Contains more than 1,000 problems Provides an easy-to-understand approach to train for mathematic olympiads Promotes creativity for solving math problems while learning new approaches Includes classical, well-known solutions combined with new problems Includes supplementary material: sn.pub/extras

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