Dynamical Systems and Differential Geometry via MAPLE

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· Cambridge Scholars Publishing
Ebook
254
Pages
Eligible
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About this ebook

The area of dynamical systems and differential geometry via MAPLE is a field which has become exceedingly technical in recent years. In the field, everything is structured for the benefit of optimizing evolutionary geometric aspects that describe significant physical or engineering phenomena.

This book is structured in terms of the importance, accessibility and impact of theoretical notions capable of shaping a future mathematician-computer scientist possessing knowledge of evolutionary dynamical systems. It provides a self-contained and accessible introduction for graduate and advanced undergraduate students in mathematics, engineering, physics, and economic sciences. This book is suitable for both self-study for students and professors with a background in differential geometry and for teaching a semester-long introductory graduate course in dynamical systems and differential geometry via MAPLE.

About the author

Professor Constantin Udriste received his doctorate in Mathematics from the University Babes-Bolyai, Romania, in 1971. He is the author of 55 books, including Convex Functions and Optimization Methods on Riemannian Manifolds (1994), Geometric Dynamics (2000), Geometric Modeling in Probability and Statistics (2014), and over 350 papers and articles. He is a member of the Romanian Society of Mathematical Sciences, the Tensor Society, the American Mathematical Society, and the Balkan Society of Geometers, of which he is currently President.

Professor Ionel Tevy received his doctorate in Mathematics from the Faculty of Mathematics and Mechanics of the University of Bucharest, Romania, in 1975. He is a member of the Romanian Society of Mathematical Sciences and the Balkan Society of Geometers, and his research interests include mathematical analysis, differential geometry, dynamical systems, and optimal control. He is the author of 15 books, the most important of which is The Integral: From Lebesgue Back to Riemann (2007), as well as over 70 papers and articles.

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