Lectures

PH 222 Statistical Mechanics Degenerate Fermi Gas And Electrons in Metals

Lectures

PH 212 Groups - Continuous Groups, Lie Groups and Generators of Lie Groups

Lectures

PH 212 Groups - Reducibility of Representations and Construction of Character Tables

Lectures

PH 212 Groups - Number of Inequivalent IRs of a Finite Group

Lectures

PH 212 Groups - Characters, their Orthogonality Relations

Lectures

PH 212 Groups - Schur's Lemmas and the Orthogonality Theorem

Lectures

PH 212 Groups - Reducibility of Representations and Unitarization Theorem

Lectures

PH 212 Groups - Representations and Basis for Representations

Lectures

PH 212 Groups - Distinct Groups of A Given Order

Lectures

PH 212- Groups Direct-Product Groups, Homomorphism, Isomorphism, Symmetric Group

Lectures

PH 212 Groups Classes, Subgroups, Lagrange's Theorem, Normal Subgroups and Quotient Groups

Lectures

GTR Lecture 9 Einstein's Equation From Variational Principle

Lectures

GTR Lecture 8 Einstein's Equation and its Newtonian Limit

Lectures

GTR Lecture 7 Einstein's Theory of Gravity - Geodesic Equation in Spacetime

Lectures

Groups Introduction and Examples

Lectures

Groups Rearrangement Theorem and some Exercises

Lectures

GTR Lecture 1 STR Four-Vectors

Lectures

GTR Lecture 2 Force- Equation and Energy-Momentum Tensor of a Perfect Fluid

Lectures

GTR Lecture 3 Doppler Shift

Lectures

GTR Lecture 4 Principle of Equivalence, Principle of Covariance and Their Consequences

Lectures

GTR Lecture 5 Review of Tensor Calculus and Geodesic Equation

Lectures

GTR Lecture 6 Geodesic Coordinates, Ricci Tensor and Bianchi Identities

Lectures

WKB Approximation Connection Formulae

Lectures

PH231 Scattering 1 Partial Wave Analysis I

Lectures

PH232 PartialWaveAnalysisII

Lectures

PH231 Scattering 2 SquareWellPotential Reosnances PhaseShifts

Lectures

PH 232 Scattering 3 Born Approximation

Lectures

PH 231 Central Field Approximation

Lectures