An Introduction to Classical Mechanics by Binoy Bhattacharyya, published by New Central Book Agency (NCBA).

Original price was: ₹295.00.Current price is: ₹240.00.

SKU: 9788173816468
Summary & Core Approach:-
The text is written in an explanatory, student-friendly style to make the abstract mathematical formulations of physics accessible right from the beginning. Rather than jumping straight into complex mathematics, the author uses a gradual and smooth progression from elementary particle dynamics up to analytical formulations. It heavily features clear steps for deriving mathematical expressions, which makes it ideal for self-study and university exam preparation.
Target Audience
  • Undergraduate Students: Essential reading for B.Sc. (Physics Honours) and B.Tech/B.E. engineering disciplines.
  • Postgraduate Students: Serves as a fundamental or remedial reference text for first-year M.Sc. Physics students.
  • Competitive Exam Aspirants: Structured to align closely with standard syllabus frameworks across Indian national/state eligibility exams (such as NET, GATE, and SLET).
Typical Core Topic Coverage
While individual editions vary slightly across 286 print pages, the text systematically moves across:
  1. Elementary Newtonian Mechanics: Brief conceptual review of Newton’s laws, conservation laws (energy, linear momentum, angular momentum), and systems of particles. 
  2. Central Forces: General orbital motion, Kepler’s laws of planetary motion, and the mechanics of two-body problems.
  3. Constraints & Variational Principles: Understanding degrees of freedom, generalized coordinates, virtual work, and D’Alembert’s principle.
  4. Lagrangian Formulation: Setting up the Lagrangian function, deriving Lagrange’s equations of motion, and handling cyclic coordinates. 
  5. Hamiltonian Dynamics: Introduction to Hamilton’s equations, phase space, and the fundamental differences between Lagrangian and Hamiltonian mechanics.
  6. Rigid Body & Oscillations: Kinematics of rigid body rotation and the basics of small-amplitude oscillations in coupled systems.

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