Description
Matej Bresar presents a comprehensive exploration of noncommutative algebra, delving into the intricacies of finite-dimensional division algebras and their structural properties. The work highlights the complexities and nuances of finite-dimensional algebras, illustrating their significance in modern mathematics. Readers are introduced to essential concepts through a carefully structured approach, making way for deeper understanding.
In addition to algebraic structures, this book emphasizes the importance of modules and vector spaces, showcasing their interplay with algebraic theories. By addressing both foundational topics and advanced applications, it provides a robust framework for those interested in the field.
With clarity and detail, Bresar guides readers through the landscape of noncommutative algebra, making complex ideas more accessible and engaging. This text serves as an invaluable resource for students and scholars eager to expand their knowledge in this dynamic area of mathematics.
In addition to algebraic structures, this book emphasizes the importance of modules and vector spaces, showcasing their interplay with algebraic theories. By addressing both foundational topics and advanced applications, it provides a robust framework for those interested in the field.
With clarity and detail, Bresar guides readers through the landscape of noncommutative algebra, making complex ideas more accessible and engaging. This text serves as an invaluable resource for students and scholars eager to expand their knowledge in this dynamic area of mathematics.
Book Details
Format
Paperback
Pages
236 pages
Language
English
Published
Oct 30, 2014
Publisher
Springer
Editions
2 editions
ISBN-10
3319086928
ISBN-13
9783319086927