Classical Mechanics: Newton, Lagrange, Hamilton

Related lectures (28)

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Explores the harmonic oscillator, covering energy functions, equations of motion, and operator constructions.

Explores Hamiltonian formulation and its equivalence with Euler-Lagrange equations, illustrated through examples.

Explores Hamiltonian mechanics in diatomic molecules, emphasizing polar coordinates and conservation laws.

Explores canonical transformations, conservation of quantities, and differential equations in analytical mechanics.

Covers variational methods to find the shortest time path for a particle under gravity.

Covers the material point model, initial conditions, and Newton's laws in physics.

Explores the classical harmonic oscillator and its algebraic approach to studying the system.

Covers geometric locus, cone sections, Kepler's problem, Newton's laws, and conservation laws.

Covers Newton's first and second laws, inertia, force, momentum, and action-reaction principle in mechanics.

Covers Lagrange's method in mechanics, focusing on handling constraints and deriving equations of motion.