Description
Algorithmic Algebraic Number Theory offers readers a comprehensive exploration of the intersection between algebraic number theory and computational methods. The authors, Michael E. Pohst and Hans J. Zassenhaus, guide the audience through the foundational concepts and principles that define the field. Their approach emphasizes constructive techniques, making complex ideas more accessible and engaging for researchers and students alike.
The book delves into various algorithms that facilitate the understanding of algebraic structures and number fields. With a blend of theory and practical applications, it illustrates how computational techniques can simplify and illuminate traditional mathematical problems. The authors’ expertise shines through as they present topics with clarity, making sure readers grasp the intricacies of the discipline.
Through comprehensive discussions and examples, the text not only informs but also inspires further inquiry. This work serves as an invaluable resource for anyone looking to deepen their knowledge in algebraic number theory and its algorithmic applications. It stands as a significant contribution to both mathematical literature and computational algebraic techniques.
The book delves into various algorithms that facilitate the understanding of algebraic structures and number fields. With a blend of theory and practical applications, it illustrates how computational techniques can simplify and illuminate traditional mathematical problems. The authors’ expertise shines through as they present topics with clarity, making sure readers grasp the intricacies of the discipline.
Through comprehensive discussions and examples, the text not only informs but also inspires further inquiry. This work serves as an invaluable resource for anyone looking to deepen their knowledge in algebraic number theory and its algorithmic applications. It stands as a significant contribution to both mathematical literature and computational algebraic techniques.
Book Details
Format
Paperback
Pages
516 pages
Language
English
Published
Nov 13, 1997
Publisher
Cambridge University Press
Editions
3 editions
ISBN-10
0521596696
ISBN-13
9780521596695