Galois Theory and Advanced Linear Algebra by Sinha, Rajnikant

Galois Theory and Advanced Linear Algebra (Hardcover) (ISBN-13: 9789811398483)

Vendor: Rajnikant Sinha
Product type: Books
Format: Hardcover
$54.99
$54.99
$54.99
Subtotal: $54.99
Galois Theory and Advanced Linear Algebra by Sinha, Rajnikant

Galois Theory and Advanced Linear Algebra

$54.99
Galois Theory and Advanced Linear Algebra by Sinha, Rajnikant

Galois Theory and Advanced Linear Algebra

$54.99
Format: Hardcover
Description
Description
x
This book discusses major topics in Galois theory and advanced linear algebra, including canonical forms. Divided into four chapters and presenting numerous new theorems, it serves as an easy-to-understand textbook for undergraduate students of advanced linear algebra, and helps students understand other courses, such as Riemannian geometry. The book also discusses key topics including Cayley-Hamilton theorem, Galois groups, Sylvester's law of inertia, Eisenstein criterion, and solvability by radicals. Readers are assumed to have a grasp of elementary properties of groups, rings, fields, and vector spaces, and familiarity with the elementary properties of positive integers, inner product space of finite dimension and linear transformations is beneficial.

Author: Rajnikant Sinha
ISBN-10: 9811398488
ISBN-13: 9789811398483
Publisher: Springer
Language: English
Published: 01/30/2020
Pages: 351
Format: Hardcover
Weight: 1.51lbs
Size: 9.21h x 6.14w x 0.81d
By Rajnikant Sinha
By Rajnikant Sinha
x
Rajnikant Sinha is a former Professor of Mathematics at Magadh University, Bodh Gaya, India. A passionate mathematician, Prof. Sinha has published numerous interesting research findings in international journals, and has authored three textbooks with Springer Nature: Smooth Manifolds, Real and Complex Analysis: Volume 1, and Real and Complex Analysis: Volume 2; and a contributed volume on Solutions to Weatherburn's Elementary Vector Analysis: With Applications to Geometry and Mechanics (with another publisher). His research focuses on topological vector spaces, differential geometry and manifolds.

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