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This book is designed to serve as a textbook for postgraduates, researchers of applied mathematics, theoretical physics and students of engineering who need a good understanding of classical mechanics. In this book emphasis has been placed on the logical ordering of topics and appropriate formulation of the key mathematical equations with a view to imparting a clear idea of the basic tools of the subject and improving the problem solving skills of the students. The book provides a largely self-contained exposition to the topics with new ideas as a smooth continuation of the preceding ones. It…mehr

Produktbeschreibung
This book is designed to serve as a textbook for postgraduates, researchers of applied mathematics, theoretical physics and students of engineering who need a good understanding of classical mechanics. In this book emphasis has been placed on the logical ordering of topics and appropriate formulation of the key mathematical equations with a view to imparting a clear idea of the basic tools of the subject and improving the problem solving skills of the students. The book provides a largely self-contained exposition to the topics with new ideas as a smooth continuation of the preceding ones. It is expected to give a systematic and comprehensive coverage of the methods of classical mechanics.


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Autorenporträt
Bijan Bagchi was born in 1950 in Kolkata, West Bengal, India. He received his B.S., M.S., and Ph.D. degrees from the University of Calcutta, Kolkata, India. He has a variety of research interests and involvements ranging from spectral problems in quantum mechanics to exactly solvable models, supersymmetric quantum mechanics, PT-symmetry and related non-Hermitian phenomenology, nonlinear dynamics and integrable models. He has published about 150 research articles in journals of international repute and held a number of visiting positions. He is the author of the book entitled Supersymmetry in Quantum and Classical Mechanics published by CRC/ Chapman & Hall (2000). He is currently Professor in Applied Mathematics at the University of Calcutta.