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A Concise Introduction to Geometric Numerical Integration | S. Blanes | 2nd Edition | Taylor & Francis Group (CRC Press) ( English Medium )

11718-11718
[Shipping Cost = Standard Mode, Expedite Mode]
A Concise Introduction to Geometric Numerical Integration | S. Blanes | 2nd Edition | Taylor & Francis Group (CRC Press) ( English Medium )


"A Concise Introduction to Geometric Numerical Integration" provides a comprehensive overview of the field of geometric numerical integration, focusing on the underlying geometric structures and principles that govern the design and analysis of numerical algorithms for solving differential equations. Written by renowned experts S. Blanes, this second edition book is published by Taylor & Francis Group (CRC Press) in English medium. Geometric numerical integration is a rapidly growing area of research that combines techniques from differential geometry, symplectic geometry, and numerical analysis to develop efficient and accurate methods for simulating dynamical systems. This book covers the fundamental concepts and techniques of geometric numerical integration, including symplectic integrators, variational integrators, structure-preserving algorithms, and more. The second edition of "A Concise Introduction to Geometric Numerical Integration" has been updated with new material on recent advances in the field, including applications to problems in physics, engineering, and computer science. The book also includes numerous examples, exercises, and MATLAB code snippets to help readers understand and implement the algorithms discussed. Whether you are a student looking to learn about geometric numerical integration or a researcher interested in applying these techniques to your work, this book provides a clear and concise introduction to the subject. With its accessible writing style and comprehensive coverage of key topics, it serves as an invaluable resource for anyone interested in understanding the geometric foundations of numerical integration.

A Concise Introduction to Geometric Numerical Integration (2nd Edition)

Authored by S. Blanes, this book provides a clear and structured introduction to the theory and application of geometric numerical integration, an important area within applied mathematics and computational science. The 2nd Edition (2026) has been updated to include refined explanations, improved examples, and modern computational perspectives.

This book is designed for students, researchers, and professionals working in fields such as mathematics, physics, engineering, and computational science. It focuses on numerical methods that preserve the geometric properties of differential equations, which is essential in accurately simulating physical systems over long periods.

Geometric numerical integration plays a crucial role in areas like mechanics, dynamical systems, quantum physics, and celestial simulations, where preserving structure (such as energy or symplectic properties) is critical.

Key Features:

  • Clear introduction to geometric numerical integration methods
  • Focus on structure-preserving algorithms
  • Coverage of Hamiltonian systems and symplectic integrators
  • Practical examples and mathematical explanations
  • Suitable for both beginners and advanced learners
  • Concise and easy-to-follow presentation

The book simplifies complex mathematical concepts while maintaining academic rigor, making it an excellent learning resource. It bridges theoretical foundations with practical computational techniques, enabling readers to understand and apply advanced numerical methods effectively.

With 248 pages of focused content, this hardbound edition is compact yet highly valuable as both a textbook and reference guide.

Published by Taylor & Francis Group (CRC Press), the book ensures high-quality academic standards and reliability, making it suitable for university courses and research use.

Whether you are studying advanced numerical methods or working on simulations involving differential equations, this book offers essential insights into geometric integration techniques.


Product Details

  • Author: S. Blanes
  • Edition: 2nd Edition
  • Published Year: 2026
  • Publisher: Taylor & Francis Group (CRC Press)
  • Language: English
  • Binding: Hardbound
  • Pages: 248
  • ISBN: 9781032862460
  • Condition: New

Search Keywords - Geometric numerical integration, A Concise Introduction to Geometric Numerical Integration, S. Blanes, Taylor & Francis Group (CRC Press), Second Edition, Symplectic integrators, Variational integrators, Structure-preserving algorithms, Differential equations, Dynamical systems simulation, Differential geometry, Symplectic geometry, Numerical analysis, Physics applications, Engineering applications, Computer science applications, MATLAB code snippets, Research methods in geometric numerical integration, Geometric structures in numerical algorithms, 20 .How to solve differential equations numerically 1. Geometric numerical integration, 2. S. Blanes, 3. A Concise Introduction to Geometric Numerical Integration, 4. 2nd Edition, 5. Taylor & Francis Group, 6. CRC Press, 7. English Medium, 8. Best books on numerical integration, 9. Numerical methods for differential equations, 10. Geometric algorithms in computational mathematics
Product Details
SKU / BOOK Code: GNI-SB-2ED-2026-HB-97810328624
Publisher: Taylor & Francis Group
Author:
Binding Type: Hardcover
No. of Pages: 248
ISBN-10: NA
ISBN-13: NA
Edition: 2nd
Language: English medium
Publish Year: 2026-01
Weight (g): 300
Product Condition: New
Reading Age: Above 18 Years
Country of Origin: India
Genre: Medical Books
Manufacturer: Taylor & Francis Group
Importer: Taylor & Francis Group
Packer: Fullfilled by Supplier
Product Description
A Concise Introduction to Geometric Numerical Integration | S. Blanes | 2nd Edition | Taylor & Francis Group (CRC Press) ( English Medium )


"A Concise Introduction to Geometric Numerical Integration" provides a comprehensive overview of the field of geometric numerical integration, focusing on the underlying geometric structures and principles that govern the design and analysis of numerical algorithms for solving differential equations. Written by renowned experts S. Blanes, this second edition book is published by Taylor & Francis Group (CRC Press) in English medium. Geometric numerical integration is a rapidly growing area of research that combines techniques from differential geometry, symplectic geometry, and numerical analysis to develop efficient and accurate methods for simulating dynamical systems. This book covers the fundamental concepts and techniques of geometric numerical integration, including symplectic integrators, variational integrators, structure-preserving algorithms, and more. The second edition of "A Concise Introduction to Geometric Numerical Integration" has been updated with new material on recent advances in the field, including applications to problems in physics, engineering, and computer science. The book also includes numerous examples, exercises, and MATLAB code snippets to help readers understand and implement the algorithms discussed. Whether you are a student looking to learn about geometric numerical integration or a researcher interested in applying these techniques to your work, this book provides a clear and concise introduction to the subject. With its accessible writing style and comprehensive coverage of key topics, it serves as an invaluable resource for anyone interested in understanding the geometric foundations of numerical integration.

A Concise Introduction to Geometric Numerical Integration (2nd Edition)

Authored by S. Blanes, this book provides a clear and structured introduction to the theory and application of geometric numerical integration, an important area within applied mathematics and computational science. The 2nd Edition (2026) has been updated to include refined explanations, improved examples, and modern computational perspectives.

This book is designed for students, researchers, and professionals working in fields such as mathematics, physics, engineering, and computational science. It focuses on numerical methods that preserve the geometric properties of differential equations, which is essential in accurately simulating physical systems over long periods.

Geometric numerical integration plays a crucial role in areas like mechanics, dynamical systems, quantum physics, and celestial simulations, where preserving structure (such as energy or symplectic properties) is critical.

Key Features:

  • Clear introduction to geometric numerical integration methods
  • Focus on structure-preserving algorithms
  • Coverage of Hamiltonian systems and symplectic integrators
  • Practical examples and mathematical explanations
  • Suitable for both beginners and advanced learners
  • Concise and easy-to-follow presentation

The book simplifies complex mathematical concepts while maintaining academic rigor, making it an excellent learning resource. It bridges theoretical foundations with practical computational techniques, enabling readers to understand and apply advanced numerical methods effectively.

With 248 pages of focused content, this hardbound edition is compact yet highly valuable as both a textbook and reference guide.

Published by Taylor & Francis Group (CRC Press), the book ensures high-quality academic standards and reliability, making it suitable for university courses and research use.

Whether you are studying advanced numerical methods or working on simulations involving differential equations, this book offers essential insights into geometric integration techniques.


Product Details

  • Author: S. Blanes
  • Edition: 2nd Edition
  • Published Year: 2026
  • Publisher: Taylor & Francis Group (CRC Press)
  • Language: English
  • Binding: Hardbound
  • Pages: 248
  • ISBN: 9781032862460
  • Condition: New

Search Keywords - Geometric numerical integration, A Concise Introduction to Geometric Numerical Integration, S. Blanes, Taylor & Francis Group (CRC Press), Second Edition, Symplectic integrators, Variational integrators, Structure-preserving algorithms, Differential equations, Dynamical systems simulation, Differential geometry, Symplectic geometry, Numerical analysis, Physics applications, Engineering applications, Computer science applications, MATLAB code snippets, Research methods in geometric numerical integration, Geometric structures in numerical algorithms, 20 .How to solve differential equations numerically 1. Geometric numerical integration, 2. S. Blanes, 3. A Concise Introduction to Geometric Numerical Integration, 4. 2nd Edition, 5. Taylor & Francis Group, 6. CRC Press, 7. English Medium, 8. Best books on numerical integration, 9. Numerical methods for differential equations, 10. Geometric algorithms in computational mathematics
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