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Christmas Sale Algebra: An Approach Via Module Theory (graduate Texts In Mathematics, 136),used In Multiple Colors [d84LewJ1]

$21.99 $70.99 -69%

Algebra: An Approach Via Module Theory "Algebra: An Approach Via Module Theory" is a comprehensive graduate-level algebra text that uniquely emphasizes the power and elegance of module theory. This book is meticulously designed to serve as an introdu

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Algebra: An Approach Via Module Theory

"Algebra: An Approach Via Module Theory" is a comprehensive graduate-level algebra text that uniquely emphasizes the power and elegance of module theory. This book is meticulously designed to serve as an introductory text for first-year graduate students, though it is also accessible to adventurous undergraduates seeking to deepen their understanding of algebra. Its distinctive approach lies in its thematic focus on modules, which serve as a fundamental unifying concept in mathematics. By exploring modules, readers will gain a deeper insight into the abstract structures that underpin various branches of mathematics.

Key Features and Specifications

This text is built upon a solid foundation of undergraduate linear algebra, though an abstract algebra course is not a prerequisite. It begins with essential group and ring theory before delving into the core of the book: the development of module theory. This approach ensures a seamless transition for readers and provides a strong conceptual framework. The book is thematic and consistent in its point of view, aiming to write an encyclopedic text that also maintains a coherent narrative. Key features include:

  • Thematic Approach: A thematic focus on modules provides a clear and concise narrative throughout the book.
  • Applications: Modules are not merely theoretical; the book offers practical applications such as canonical forms for linear transformations, bilinear forms, and group representations.

Practical Uses and Benefits

The book's emphasis on modules as a unifying concept is not just theoretical; it has far-reaching practical implications. Modules are a generalization of vector spaces, and understanding them allows for a broader appreciation of mathematics. Here are some of the key benefits:

  • Deep Understanding: Readers will gain a deeper understanding of the underlying structures in mathematics.
  • Practical Applications: The book's focus on applications ensures that the concepts are not abstract but have tangible uses in various mathematical fields.

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