Dynamic Geometry on Time Scales

Cover of Dynamic Geometry on Time Scales by Svetlin G Georgiev
Year: 2024
Language: en
Edition: 1
Pages: 384
ISBN-13: 9781032070803
Editorial overview Touché

Dynamic Geometry on Time Scales by Svetlin G Georgiev is a comprehensive exploration of advanced mathematical concepts, published by Taylor & Francis Limited on August 26, 2024. This 384-page edition is presented in English and delves into the first and second fundamental forms of surfaces on time scales, offering a detailed examination of minimal surfaces and geodesics within this framework.

Readers will find an in-depth study of covariant derivatives on time scales, as well as insights into pseudo-spherical surfaces and σ₁, σ₂ manifolds. The book aims to provide a thorough understanding of these mathematical topics, making it a valuable resource for those interested in the intersection of geometry and time scales.


Official synopsis Publisher

This book provides the first and second fundamental forms of surfaces on time scales. They are introduced minimal surfaces and geodesics on time scales. In the book are studied the covaraint derivatives on time scales, pseudo-spherical surfaces and sigma_1, sigma_2 manifolds on time scales.

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What is “Dynamic Geometry on Time Scales” about?
This page includes the available description and bibliographic details for “Dynamic Geometry on Time Scales” by Svetlin G Georgiev. Synopsis preview: This book provides the first and second fundamental forms of surfaces on time scales. They are introduced minimal surfaces and geodesics on time scales. In the book are studied the covaraint derivatives on time scales, p…
Who is the author of “Dynamic Geometry on Time Scales”?
“Dynamic Geometry on Time Scales” is credited to Svetlin G Georgiev.
When was “Dynamic Geometry on Time Scales” published?
Publisher: Taylor & Francis Limited (Sales). Year: 2024.
What is the ISBN for “Dynamic Geometry on Time Scales”?
ISBN-13: 9781032070803.
What are the book details (language, pages, edition)?
Language: en. Pages: 384. Edition: 1.

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