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SUGGUESTED READINGS:
1. Modern Astrophysics, B.W. Carroll & D.A. Ostlie, Addison-Wesley Publishing Co.
2. Introductory Astronomy and Astrophysics, M. Zeilik and S.A. Gregory, 4th Edition,
Saunders College Publishing.
3. Fundamental of Astronomy (Fourth Edition), H. Karttunen et al. Springer
4. K.S. Krishnasamy, ‗Astro Physics a modern perspective,‘ Reprint, New Age International
(p) Ltd, New Delhi,2002.
5. BaidyanathBasu, ‗An introduction to Astrophysics‘, Second printing, Prentice - Hall of
India Private Limited, New Delhi, 2001.
6. Textbook of Astronomy and Astrophysics with elements of cosmology, V.B. Bhatia,
Narosa Publication.
7. The physical universe: An introduction to astronomy, F.Shu, Mill Valley: University
Science Books.
8. Theoretical Astrophysics Volume I, II, III : Astrophysical Processes Padmanabhan, T.
Published by Cambridge University Press..
9. Introduction to cosmology, by Jayant V. Narlikar Published by Cambridge University
Press.
10. Structure formation of the Universe, by T. Padmanabhan Published by Cambridge
University Press.
11. Manual in lab Virtual Astronomy/Astrophysics Laboratory
https://vaiitk.vlabs.ac.in/?page=listexp
HIGHER LEVEL DISCIPLINE SPECIFIC COURSES:
Phys.411 Classical Mechanics 3+1*
LEARNING OBJECTIVES:
The primary aim of this course is to:
revise Newtonian mechanics and introduce Lagrangian formulation of mechanics.
emphasis the understanding of Classical Mechanics using Lagrangian and Hamiltonian
Approach.
realize the reduction of a two-body problem to a one-body problem in a central force
system.
appreciate the theory of relativity for particles having relativistic speeds.
LEARNING OUTCOMES:
After completion of course, students will able to
Understand the limitations of Newtonian mechanics in modern branches of Physics such
quantum mechanics, statistical physics, electrodynamics etc.
Realize significance of Lagrangian and Hamiltonian formulations in macroscopic
(classical) and microscopic physics.
Use Lagrangian and Hamiltonian formulations in solving mechanics problems such as
central force problem, Kinematics and Dynamics of Rigid bodies etc.
Realize the significance of advanced formulations of mechanics such as Hamilton- Jacobi
theory in handling periodic motion problems.
Understand the role of canonical transformation in describing the motion of a system and
symmetry properties.
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