Praise for the "First Edition"
." . .will certainly fascinate anyone interested in abstract
algebra: a remarkable book ""--Monatshefte fur Mathematik"
Galois theory is one of the most established topics in
mathematics, with historical roots that led to the development of
many central concepts in modern algebra, including groups and
fields. Covering classic applications of the theory, such as
solvability by radicals, geometric constructions, and finite
fields, "Galois Theory, Second Edition "delves into novel topics
like Abel's theory of Abelian equations, casus irreducibili, and
the Galois theory of origami.
In addition, this book features detailed treatments of several
topics not covered in standard texts on Galois theory, including:
The contributions of Lagrange, Galois, and KroneckerHow to compute
Galois groupsGalois's results about irreducible polynomials of
prime or prime-squared degreeAbel's theorem about geometric
constructions on the lemniscatesGalois groups of quartic
polynomials in all characteristics
Throughout the book, intriguing "Mathematical Notes "and
"Historical Notes "sections clarify the discussed ideas and the
historical context; numerous exercises and examples use Maple and
Mathematica to showcase the computations related to Galois theory;
and extensive references have been added to provide readers with
additional resources for further study.
"Galois Theory, Second Edition "is an excellent book for courses
on abstract algebra at the upper-undergraduate and graduate levels.
The book also serves as an interesting reference for anyone with a
general interest in Galois theory and its contributions to the
field of mathematics.
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