Abel's theorem in problems and solutions based on the lectures of professor V.I. Arnold - Info and Reading Options
By V. B. Alekseev
"Abel's theorem in problems and solutions based on the lectures of professor V.I. Arnold" was published by Kluwer Academic Publishers in 2004 - Boston, it has 269 pages and the language of the book is English.
“Abel's theorem in problems and solutions based on the lectures of professor V.I. Arnold” Metadata:
- Title: ➤ Abel's theorem in problems and solutions based on the lectures of professor V.I. Arnold
- Author: V. B. Alekseev
- Language: English
- Number of Pages: 269
- Publisher: Kluwer Academic Publishers
- Publish Date: 2004
- Publish Location: Boston
“Abel's theorem in problems and solutions based on the lectures of professor V.I. Arnold” Subjects and Themes:
- Subjects: ➤ Abelian groups - Abel's theorem - algebraic equations - group theory - functions of a complex variable - differential Galois theory - Mathematics - Field theory (Physics) - Topological Groups - Functions of complex variables
- People: V.I. Arnold
Edition Specifications:
- Pagination: xiv, 269 p. :
Edition Identifiers:
- The Open Library ID: OL3306281M - OL5731020W
- Online Computer Library Center (OCLC) ID: 55208349
- Library of Congress Control Number (LCCN): 2004050745
- ISBN-10: 1402021860
- All ISBNs: 1402021860
AI-generated Review of “Abel's theorem in problems and solutions based on the lectures of professor V.I. Arnold”:
"Abel's theorem in problems and solutions based on the lectures of professor V.I. Arnold" Description:
The Open Library:
Do formulas exist for the solution to algebraical equations in one variable of any degree like the formulas for quadratic equations? The main aim of this book is to give new geometrical proof of Abel's theorem, as proposed by Professor V.I. Arnold. The theorem states that for general algebraical equations of a degree higher than 4, there are no formulas representing roots of these equations in terms of coefficients with only arithmetic operations and radicals. A secondary, and more important aim of this book, is to acquaint the reader with two very important branches of modern mathematics: group theory and theory of functions of a complex variable. This book also has the added bonus of an extensive appendix devoted to the differential Galois theory, written by Professor A.G. Khovanskii. As this text has been written assuming no specialist prior knowledge and is composed of definitions, examples, problems and solutions, it is suitable for self-study or teaching students of mathematics, from high school to graduate.
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