Invariants of Quadratic Differential Forms (Paperback)

Joseph Wright

ISBN 10: 0486497682 / ISBN 13: 9780486497686

Published by Dover Publications Inc., New York, 2013

About this Item

Paperback. This classic monograph by a mathematician affiliated with Trinity College, Cambridge, offers a brief account of the invariant theory connected with a single quadratic differential form. Suitable for advanced undergraduates and graduate students of mathematics, it avoids unnecessary analysis and offers an accessible view of the field for readers unfamiliar with the subject.A historical overview is followed by considerations of the methods of Christoffel and Lie as well as Maschke's symbolic method and explorations of geometrical and dynamical methods. The final chapter on applications, which draws upon developments by Ricci and Levi-Civita, presents the most successful method and can be read independently of the rest of the book. Classic monograph offers a brief account of the invariant theory connected with a single quadratic differential form. Includes historical overview; methods of Christoffel, Lie, Maschke; and geometrical, dynamical methods. 1960 edition. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability.

Seller Inventory # 9780486497686

Bibliographic Details

• Title: Invariants of Quadratic Differential Forms (Paperback)
• Publisher: Dover Publications Inc., New York
• Publication Date: 2013
• Language: English
• ISBN 10: 0486497682
• ISBN 13: 9780486497686
• Binding: Paperback
• Condition: new

About this title

Synopsis

This classic monograph by a mathematician affiliated with Trinity College, Cambridge, offers a brief account of the invariant theory connected with a single quadratic differential form. Suitable for advanced undergraduates and graduate students of mathematics, it avoids unnecessary analysis and offers an accessible view of the field for readers unfamiliar with the subject.
A historical overview is followed by considerations of the methods of Christoffel and Lie as well as Maschke's symbolic method and explorations of geometrical and dynamical methods. The final chapter on applications, which draws upon developments by Ricci and Levi-Civita, presents the most successful method and can be read independently of the rest of the book.

About the Author

Joseph Edmund Wright was a Fellow of Trinity College, Cambridge, and also taught at Bryn Mawr College in the United States.