Introduction to Differential Geometry for Engineers

Nonfiction, Science & Nature, Mathematics, Geometry
Cover of the book Introduction to Differential Geometry for Engineers by Brian F. Doolin, Clyde F. Martin, Dover Publications
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Author: Brian F. Doolin, Clyde F. Martin ISBN: 9780486281940
Publisher: Dover Publications Publication: May 13, 2013
Imprint: Dover Publications Language: English
Author: Brian F. Doolin, Clyde F. Martin
ISBN: 9780486281940
Publisher: Dover Publications
Publication: May 13, 2013
Imprint: Dover Publications
Language: English
This outstanding guide supplies important mathematical tools for diverse engineering applications, offering engineers the basic concepts and terminology of modern global differential geometry. Suitable for independent study as well as a supplementary text for advanced undergraduate and graduate courses, this volume also constitutes a valuable reference for control, systems, aeronautical, electrical, and mechanical engineers.
The treatment's ideas are applied mainly as an introduction to the Lie theory of differential equations and to examine the role of Grassmannians in control systems analysis. Additional topics include the fundamental notions of manifolds, tangent spaces, vector fields, exterior algebra, and Lie algebras. An appendix reviews concepts related to vector calculus, including open and closed sets, compactness, continuity, and derivative.
View on Amazon View on AbeBooks View on Kobo View on B.Depository View on eBay View on Walmart
This outstanding guide supplies important mathematical tools for diverse engineering applications, offering engineers the basic concepts and terminology of modern global differential geometry. Suitable for independent study as well as a supplementary text for advanced undergraduate and graduate courses, this volume also constitutes a valuable reference for control, systems, aeronautical, electrical, and mechanical engineers.
The treatment's ideas are applied mainly as an introduction to the Lie theory of differential equations and to examine the role of Grassmannians in control systems analysis. Additional topics include the fundamental notions of manifolds, tangent spaces, vector fields, exterior algebra, and Lie algebras. An appendix reviews concepts related to vector calculus, including open and closed sets, compactness, continuity, and derivative.

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