Emmanuel Tom

Introduction to Lagrangian formulation - Degrees of Freedom, Constraints and Configuration Space

Emmanuel Tom

Classification of a Dynamical System Holonomic and Non Holonomic Constraints

Emmanuel Tom

Generalized Coordinates and Examples

Emmanuel Tom

D’ Alembert’s Principle

Emmanuel Tom

Periodic Motion, Simple Harmonic Motion

Emmanuel Tom

Lagrange’s Equation from D’Alembert’s Principle

Emmanuel Tom

Energy of a Harmonic Oscillator

Emmanuel Tom

Simple Pendulum - Lagrangian Formulation

Emmanuel Tom

Loaded Spring - Lagrangian Formulation

Emmanuel Tom

Atwood’s Machine - Lagrangian Formulation

Emmanuel Tom

Motion of a bead sliding on a rotating rigid wire - Lagrangian formulation

Emmanuel Tom

Newton’s Equation from Lagrange’s Equation

Emmanuel Tom

Spherical Pendulum - Lagrangian Formulation

Emmanuel Tom

Quantum Theory of Hydrogen Atom

Emmanuel Tom

TDPT Lecture 2

Emmanuel Tom

TDPT Lecture 1

Emmanuel Tom

TDPT Lecture 7

Emmanuel Tom

TDPT Lecture 7

Emmanuel Tom

TDPT Lecture 3

Emmanuel Tom

TDPT Lecture 4

Emmanuel Tom

TDPT Lecture 5

Emmanuel Tom

TDPT Lecture 6

Emmanuel Tom

TDPT Lecture 8

Emmanuel Tom

Lecture 9 Uncertainty Relationship for Classical Waves, Part 2

Emmanuel Tom

TDPT Lecture 9

Emmanuel Tom

TDPT Lecture 10

Emmanuel Tom

Lecture 10 Uncertainty Relationship of Classical Waves, Part 3 along with solved problems

Emmanuel Tom

Lecture 11 Heisenbergs Uncertainty Principle, Part 1

Emmanuel Tom

Lecture 12 Heisenberg's Uncertainty Principle, Part 2

Emmanuel Tom

Lecture 13 Heisenberg’s Uncertainty Principle, Part 3

Emmanuel Tom