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Lectures on Differential Geometry with Maple | M. Humi | 1st Edition | Taylor & Francis Group (CRC Press) (English Medium)
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| 8141-8141 |
"Lectures on Differential Geometry with Maple" by M. Humi is a comprehensive guide to understanding the intricate concepts of differential geometry using the powerful software tool, Maple. This book is designed for students and professionals in mathematics, physics, engineering, and computer science who want to deepen their knowledge of differential geometry and its applications. The first edition of this book covers a wide range of topics in differential geometry, including curves and surfaces in space, curvature and torsion, geodesics, the Gauss-Bonnet theorem, and more. The author presents these complex concepts in a clear and accessible manner, making it easier for readers to grasp the fundamental principles of differential geometry. One of the key features of this book is its integration of Maple software into the learning process. Readers will learn how to use Maple to visualize geometric objects, calculate curvature and torsion, solve differential equations related to curves and surfaces, and much more. By incorporating hands-on exercises with Maple throughout the text, readers will gain a deeper understanding of the material presented. Whether you are a student looking to enhance your understanding of differential geometry or a professional seeking to apply these concepts in your work, "Lectures on Differential Geometry with Maple" provides a valuable resource for mastering this challenging subject. With its practical approach and emphasis on real-world applications, this book is an essential addition to any mathematician's library. About the Author: M. Humi is an esteemed mathematician with expertise in the field of geometry and mathematical software tools. With years of experience teaching differential geometry at various academic institutions, Humi brings a wealth of knowledge and insight to this book. His passion for teaching shines through in his clear explanations and engaging writing style. Publisher: Taylor & Francis Group (CRC Press) Language: English Edition: 1st Edition
Lectures on Differential Geometry with Maple
Authored by M. Humi, this book provides a clear and practical introduction to differential geometry, enhanced with the use of Maple software for symbolic computation and visualization. The 1st Edition (2026) is designed to help readers understand complex geometric concepts through both theoretical explanations and computational tools.
This book is ideal for students, mathematicians, engineers, and researchers who are studying or working in the fields of mathematics, physics, and applied sciences. It combines classical differential geometry with modern computational techniques, making learning more interactive and effective.
The content is structured in a lecture-style format, making it easy to follow and suitable for both classroom use and self-study. It introduces fundamental concepts and gradually progresses to more advanced topics, supported by practical examples using Maple.
Key Topics Covered:
- Fundamentals of differential geometry
- Curves and surfaces in space
- Tangent vectors and curvature
- Coordinate systems and transformations
- Applications of geometry in physics and engineering
- Use of Maple for symbolic computation and visualization
- Step-by-step computational examples
One of the key highlights of this book is the integration of Maple software, which allows readers to visualize geometric structures and perform complex calculations with ease. This helps in bridging the gap between abstract mathematical theory and practical application.
With 220 pages of concise and well-structured content, this paperback edition is perfect for quick learning as well as reference purposes.
Published by Taylor & Francis Group (CRC Press), the book ensures high-quality academic standards and reliable content.
Whether you are learning differential geometry for academic purposes or applying it in computational fields, this book offers a valuable combination of theory and practical tools.
| SKU / BOOK Code: | DG-MH-1ED-2026-PB-978103295750 |
| Publisher: | Taylor & Francis Group |
| Author: | Humi M |
| Binding Type: | Hardcover |
| No. of Pages: | 220 |
| ISBN-10: | NA |
| ISBN-13: | NA |
| Edition: | 1st |
| Language: | English Medium |
| Publish Year: | 2026-01 |
| Weight (g): | 250 |
| Product Condition: | New |
| Reading Age: | Above 18 Years |
| Country of Origin: | India |
| Genre: | Sciences, Technology & Medicine |
| Manufacturer: | Taylor & Francis Group |
| Importer: | Taylor & Francis Group |
| Packer: | Fullfilled by Supplier |
"Lectures on Differential Geometry with Maple" by M. Humi is a comprehensive guide to understanding the intricate concepts of differential geometry using the powerful software tool, Maple. This book is designed for students and professionals in mathematics, physics, engineering, and computer science who want to deepen their knowledge of differential geometry and its applications. The first edition of this book covers a wide range of topics in differential geometry, including curves and surfaces in space, curvature and torsion, geodesics, the Gauss-Bonnet theorem, and more. The author presents these complex concepts in a clear and accessible manner, making it easier for readers to grasp the fundamental principles of differential geometry. One of the key features of this book is its integration of Maple software into the learning process. Readers will learn how to use Maple to visualize geometric objects, calculate curvature and torsion, solve differential equations related to curves and surfaces, and much more. By incorporating hands-on exercises with Maple throughout the text, readers will gain a deeper understanding of the material presented. Whether you are a student looking to enhance your understanding of differential geometry or a professional seeking to apply these concepts in your work, "Lectures on Differential Geometry with Maple" provides a valuable resource for mastering this challenging subject. With its practical approach and emphasis on real-world applications, this book is an essential addition to any mathematician's library. About the Author: M. Humi is an esteemed mathematician with expertise in the field of geometry and mathematical software tools. With years of experience teaching differential geometry at various academic institutions, Humi brings a wealth of knowledge and insight to this book. His passion for teaching shines through in his clear explanations and engaging writing style. Publisher: Taylor & Francis Group (CRC Press) Language: English Edition: 1st Edition
Lectures on Differential Geometry with Maple
Authored by M. Humi, this book provides a clear and practical introduction to differential geometry, enhanced with the use of Maple software for symbolic computation and visualization. The 1st Edition (2026) is designed to help readers understand complex geometric concepts through both theoretical explanations and computational tools.
This book is ideal for students, mathematicians, engineers, and researchers who are studying or working in the fields of mathematics, physics, and applied sciences. It combines classical differential geometry with modern computational techniques, making learning more interactive and effective.
The content is structured in a lecture-style format, making it easy to follow and suitable for both classroom use and self-study. It introduces fundamental concepts and gradually progresses to more advanced topics, supported by practical examples using Maple.
Key Topics Covered:
- Fundamentals of differential geometry
- Curves and surfaces in space
- Tangent vectors and curvature
- Coordinate systems and transformations
- Applications of geometry in physics and engineering
- Use of Maple for symbolic computation and visualization
- Step-by-step computational examples
One of the key highlights of this book is the integration of Maple software, which allows readers to visualize geometric structures and perform complex calculations with ease. This helps in bridging the gap between abstract mathematical theory and practical application.
With 220 pages of concise and well-structured content, this paperback edition is perfect for quick learning as well as reference purposes.
Published by Taylor & Francis Group (CRC Press), the book ensures high-quality academic standards and reliable content.
Whether you are learning differential geometry for academic purposes or applying it in computational fields, this book offers a valuable combination of theory and practical tools.
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