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Graduate Classical Mechanics
This note describes the following topics: The Calculus of Variations, Fermat's Principle of Least Time, Hamilton's Principle and Noether's Theorem, Mechanical Similarity, Hamilton's Equations, Poisson Brackets, A New Expression for the Action, Maupertuis' Principle, Canonical Transformations, Liouville's Theorem, The Hamilton-Jacobi Equation, Adiabatic Invariants and Action-Angle Variables, Mathematics for Orbits, Keplerian Orbits, Elastic Scattering, Small Oscillations, Driven Oscillator, One-Dimensional Crystal Dynamics, Parametric Resonance, The Ponderomotive Force, Resonant Nonlinear Oscillations, Rigid Body Motion, Moments of Inertia, Rigid Body Moving Freely, Euler Angles, Eulers Equations, Non Inertial Frame, Coriolis effect, A Rolling Sphere on a Rotating Plane.
Author(s): Michael Fowler
NA Pages 
Introduction to Classical Mechanics by Salah Nasri
This note exlains the following topics: newtonian mechanics of point like objects, Gravitating bodies, D Alembert principle and euler lagrange equations, Hamiltons principle, Rotating frames, Rotating frames and rigid body, Small oscillations, The hamiltonian formalism, Nonlinear dynamics and chaos.
Author(s): Salah Nasri
185 Pages
Classical Dynamics by Dr David Tong
The contents include Newtons Laws of Motion, The Lagrangian Formalism, The Motion of Rigid Bodies, The Hamiltonian Formalism, Introduction to Dynamics, Systems of Particles, Linear Oscillations, Calculus of Variations, Lagrangian Mechanics, Constraints, Central Forces and Orbital Mechanics, Small Oscillations, Elastic Collisions, Noninertial Reference Frames, Rigid Body Motion and Rotational Dynamics, Continuum Mechanics, Special Relativity, Hamiltonian Mechanics.
Author(s): Dr David Tong, University of Cambridge
139 Pages
Classical Mechanics by James Sparks
This note is about the Lagrangian and Hamiltonian formulations of classical mechanics. Topics covered includes Newtonian mechanics, Lagrangian mechanics, Small oscillations, Rigid body dynamics, Hamiltonian mechanics and LeviCivita alternating symbol.
Author(s): James Sparks
96 Pages
Notes for Classical Mechanics Govind S Krishnaswami
This note explains the following topics: Newtonian and Lagrangian mechanics of point particles, Hamiltonian formalism of mechanics, Canonical transformations, Rigid body mechanics, Dynamics of continuous media/deformable bodies: Lagrangian and Eulerian descriptions, Vibrations of a stretched string.
Author(s): Govind S. Krishnaswami
64 Pages
Classical Mechanics MIT Course Notes
This lecture note explains the following topics History and Limitations of Classical Mechanics, Units, Dimensional Analysis, Problem Solving, and Estimation, Vectors, Dimensional Kinematics, Newtons Laws of Motion, Circular Motion, Momentum, System of Particles, and Conservation of Momentum, Potential Energy and Conservation of Energy, Angular Momentum, Simple Harmonic Motion, Celestial Mechanics, Kinetic Theory.
Author(s): MIT
NA Pages
Classical Mechanics by Tom WB Kibble and Frank H Berkshire
This book is designed for students with some previous acquaintance with the elementary concepts of mechanics, but the book starts from first principles, and little detailed knowledge is assumed. An essential prerequisite is a reasonable familiarity with differential and integral calculus, including partial differentiation.
Author(s): Tom W.B. Kibble and Frank H. Berkshire
NA Pages
Classical Mechanics An introductory course
This note covers the following topics Motion in 1 dimension, Motion in 3 dimension, Newtons laws of motion, Conservation of energy, Circular motion, Rotational motion, Angular momentum, Statics, Oscillatory motion and Orbital motion.
Author(s): Richard Fitzpatrick, University of Texas at Austin
NA Pages
Classical Mechanics An introductory course
This note covers the following topics Motion in 1 dimension, Motion in 3 dimension, Conservation of energy, Newtons laws of motion, Conservation of momentum, Circular motion, Rotational motion, Angular momentum, Statics, Oscillatory motion, Orbital motion and Wave motion.
Author(s): Richard Fitzpatrick, University of Texas at Austin
297 Pages