Introduction to Abstract Algebra , livre ebook

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Abstract algebra is an essential tool in algebra, number theory, geometry, topology, and, to a lesser extent, analysis. It is therefore a core requirement for all mathematics majors. Outside of mathematics, abstract algebra also has many applications in cryptography, coding theory, quantum chemistry, and physics.This book is intended as a textbook for a one-term senior undergraduate or gradate course in abstract algebra to prepare students for further readings on relevant subjects such as Group Theory and Galois Theory. Abstract algebra being the field of mathematics that studies algebraic structures such as groups, rings, fields, and modules, we will primarily study groups, rings, and fields in this book. The authors invite readers to experience the beauty of mathematics by studying Abstract algebra which offers not only opportunities to work on complex concepts and to develop one’s abstract reasoning abilities, but also a preliminary understanding of what it is like to do research in mathematics.Libin LI is professor at School of Mathematics, Yangzhou University in China. His research interests include Representation theory in Hopf algebras and Tensor category, Decoding theory and Ring theory, Weyl algebras and isomorphism problems, etc.

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Date de parution

07 juillet 2022

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0

EAN13

9782759829163

Langue

English

Poids de l'ouvrage

36 Mo

L. LI and K. ZHAO
Introduction to Abstract Algebra
Current Natural Sciences Current Natural Sciences
ABSTRACT ALGEBRA ABSTRACT ALGEBRA
Introduction to Abstract Algebra
Libin LI and Kaiming ZHAO
Abstract algebra is an essential tool in algebra, number theory,
geometry, topology, and, to a lesser extent, analysis. It is
therefore a core requirement for all mathematics majors. Outside
of mathematics, abstract algebra also has many applications in
cryptography, coding theory, quantum chemistry, and physics.
This book is intended as a textbook for a one-term senior
undergraduate or gradate course in abstract algebra to prepare
Libin LI and Kaiming ZHAO
students for further readings on relevant subjects such as Group
Theory and Galois Theory. Abstract algebra being the field of
mathematics that studies algebraic structures such as groups,
rings, fields, and modules, we will primarily study groups, rings,
and fields in this book. The authors invite readers to experience
the beauty of mathematics by studying Abstract algebra which
Introduction to Abstract Algebra
offers not only opportunities to work on complex concepts and to
develop one’s abstract reasoning abilities, but also a preliminary
understanding of what it is like to do research in mathematics.
Libin LI is professor at School of Mathematics, Yangzhou
University in China. His research interests include Representation
theory in Hopf algebras and Tensor category, Decoding theory
and Ring theory, Weyl algebras and isomorphism problems, etc.
Kaiming ZHAO conducts teaching and research in the fields of
Lie algebra, Representation theory, Associative Algebra, Linear
Algebra, and Division Algebra. He is professor in Wilfrid Laurier
University, Canada since 2009.
ISBN : 978-2-7598-2915-6
www.edpsciences.org
9 782759 829156L. LI and K. ZHAO
Introduction to Abstract Algebra
Current Natural Sciences Current Natural Sciences
ABSTRACT ALGEBRA ABSTRACT ALGEBRA
Introduction to Abstract Algebra
Libin LI and Kaiming ZHAO
Abstract algebra is an essential tool in algebra, number theory,
geometry, topology, and, to a lesser extent, analysis. It is
therefore a core requirement for all mathematics majors. Outside
of mathematics, abstract algebra also has many applications in
cryptography, coding theory, quantum chemistry, and physics.
This book is intended as a textbook for a one-term senior
undergraduate or gradate course in abstract algebra to prepare
Libin LI and Kaiming ZHAO
students for further readings on relevant subjects such as Group
Theory and Galois Theory. Abstract algebra being the field of
mathematics that studies algebraic structures such as groups,
rings, fields, and modules, we will primarily study groups, rings,
and fields in this book. The authors invite readers to experience
the beauty of mathematics by studying Abstract algebra which
Introduction to Abstract Algebra
offers not only opportunities to work on complex concepts and to
develop one’s abstract reasoning abilities, but also a preliminary
understanding of what it is like to do research in mathematics.
Libin LI is professor at School of Mathematics, Yangzhou
University in China. His research interests include Representation
theory in Hopf algebras and Tensor category, Decoding theory
and Ring theory, Weyl algebras and isomorphism problems, etc.
Kaiming ZHAO conducts teaching and research in the fields of
Lie algebra, Representation theory, Associative Algebra, Linear
Algebra, and Division Algebra. He is professor in Wilfrid Laurier
University, Canada since 2009.
ISBN : 978-2-7598-2915-6
www.edpsciences.org
9 782759 829156Current Natural Sciences
Libin LI and Kaiming ZHAO
Introduction to
Abstract AlgebraPrinted in France
EDP Sciences – ISBN(print): 978-2-7598-2915-6 – ISBN(ebook): 978-2-7598-2916-3
DOI: 10.1051/978-2-7598-2915-6
All rights relative to translation, adaptation and reproductionbyany means whatsoever
arereserved,worldwide.Inaccordancewiththetermsofparagraphs2and3ofArticle41
of the French Act dated March 11, 1957, “copies or reproductions reserved strictly for
private use and not intended for collective use” and, on the other hand, analyses and
short quotations for example or illustrative purposes, are allowed. Otherwise, “any
representation or reproduction – whether in full or in part – without the consent of the
author or of his successors or assigns, is unlawful” (Article 40, paragraph 1). Any
representation or reproduction, by any means whatsoever, will therefore be deemed an
infringement of copyright punishable under Articles 425 and following of the French
Penal Code.
The printed edition is not for sale in Chinese mainland. Customers in Chinese mainland
please order the print book from Science Press. ISBN of the China edition: Science Press
978-7-03-067958-1
� Science Press, EDP Sciences, 2022

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