Calculus of Variation - 2/e
Book Details:
Publisher: Scientific International Pvt. Ltd.
ISBN: 9789373263847
Author: I. M. Gelfand and S. V. Fomin (Revised by Srinivasan)
Subject: Mathematics
Language: English
Binding: Paperback
Total Pages: 242
Copyright Year: 2026
About the Book
Calculus of Variation - 2/e provides a clear and systematic introduction to one of the most important areas of modern mathematics and theoretical physics. This book is designed to help students understand the fundamental principles and applications of variational methods, making it ideal for senior undergraduate and postgraduate students, as well as researchers and instructors.
The book begins with basic concepts and gradually develops the theory of variational methods, focusing on necessary conditions for extrema and their practical applications. It covers essential topics such as Euler–Lagrange equations, canonical equations, conservation laws, and variational principles in mechanics, supported by intuitive explanations and physical interpretations.
Advanced topics including field theory, sufficient conditions for weak and strong extrema, and systems with infinitely many degrees of freedom are also discussed. The book introduces modern direct methods in calculus of variations, giving readers insight into contemporary mathematical approaches. Each chapter includes carefully selected problems to strengthen understanding and develop analytical skills. With its logical structure, clear explanations, and application-oriented approach, this book serves as a valuable resource for students and professionals in mathematics, physics, and engineering.
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Calculus of Variation - 2/e
Calculus of Variation - 2/e
Book Details:
Publisher: Scientific International Pvt. Ltd.
ISBN: 9789373263847
Author: I. M. Gelfand and S. V. Fomin (Revised by Srinivasan)
Subject: Mathematics
Language: English
Binding: Paperback
Total Pages: 242
Copyright Year: 2026
About the Book
Calculus of Variation - 2/e provides a clear and systematic introduction to one of the most important areas of modern mathematics and theoretical physics. This book is designed to help students understand the fundamental principles and applications of variational methods, making it ideal for senior undergraduate and postgraduate students, as well as researchers and instructors.
The book begins with basic concepts and gradually develops the theory of variational methods, focusing on necessary conditions for extrema and their practical applications. It covers essential topics such as Euler–Lagrange equations, canonical equations, conservation laws, and variational principles in mechanics, supported by intuitive explanations and physical interpretations.
Advanced topics including field theory, sufficient conditions for weak and strong extrema, and systems with infinitely many degrees of freedom are also discussed. The book introduces modern direct methods in calculus of variations, giving readers insight into contemporary mathematical approaches. Each chapter includes carefully selected problems to strengthen understanding and develop analytical skills. With its logical structure, clear explanations, and application-oriented approach, this book serves as a valuable resource for students and professionals in mathematics, physics, and engineering.
Product Information
Product Information
Shipping & Returns
Shipping & Returns
Description
Book Details:
Publisher: Scientific International Pvt. Ltd.
ISBN: 9789373263847
Author: I. M. Gelfand and S. V. Fomin (Revised by Srinivasan)
Subject: Mathematics
Language: English
Binding: Paperback
Total Pages: 242
Copyright Year: 2026
About the Book
Calculus of Variation - 2/e provides a clear and systematic introduction to one of the most important areas of modern mathematics and theoretical physics. This book is designed to help students understand the fundamental principles and applications of variational methods, making it ideal for senior undergraduate and postgraduate students, as well as researchers and instructors.
The book begins with basic concepts and gradually develops the theory of variational methods, focusing on necessary conditions for extrema and their practical applications. It covers essential topics such as Euler–Lagrange equations, canonical equations, conservation laws, and variational principles in mechanics, supported by intuitive explanations and physical interpretations.
Advanced topics including field theory, sufficient conditions for weak and strong extrema, and systems with infinitely many degrees of freedom are also discussed. The book introduces modern direct methods in calculus of variations, giving readers insight into contemporary mathematical approaches. Each chapter includes carefully selected problems to strengthen understanding and develop analytical skills. With its logical structure, clear explanations, and application-oriented approach, this book serves as a valuable resource for students and professionals in mathematics, physics, and engineering.
