A Treatise on the Theory of Invariants by Oliver E. Glenn
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About this book :-
This text is a foundational work in classical invariant theory. It presents a clear and systematic introduction to the subject, covering symbolic and non-symbolic methods, fundamental theorems like Gordan’s, and applications to binary and ternary forms. Drawing from lectures at the University of Pennsylvania, Glenn’s book balances rigor with accessibility, making it valuable for both historians of mathematics and advanced algebra students. Though the notation is classical, the work remains a significant reference in the development of invariant theory.
The object of this book is, first, to present in a volume of medium size the fundamental principles and processes and a few of the multitudinous applications of invariant theory, with emphasis upon both the nonsymbolical and the symbolical method. Secondly, opportunity has been taken to emphasize a logical development of this theory as a whole, and to amalgamate methods of English mathematicians of the latter part of the nineteenth century Boole, Cayley, Sylvester, and their contemporaries and methods of the continental school, associated with the names of A ronhold, Clebsch, Gordan, and Hermite. The book is a valuable resource for mathematicians and students interested in the principles and applications of invariants, offering a theoretical foundation and practical insights. Glenn's treatise stands as a testament to the author's expertise and contributes to the understanding of a fundamental concept in algebra and its various branches.
Book Detail :-
This book has following details information.
Title:
A Treatise on the Theory of Invariants by Oliver E. Glenn by NA
Publisher:
Project Gutenberg
Series:
eBookDirectory
Year:
2006
Pages:
221
Type:
PDF
Language:
English
ISBN-10 #:
1429700300
ISBN-13 #:
Country:
Pakistan
License:
N\A
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About Author :-
The author NA
NA
Book Contents :-
conver the following topics.
1. The Principles of Invariant Theory
2. Properties of Invariants
3. The Process of Invariant Theory
4. Reduction
5. Gordan's Theorem
6. Fundamental Systems
7. Combinants and Rational Curves
8. SemiInvariant and Modular Invariants
9. Invariants of Ternary Forms
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