Advanced Physics

Statistical Mechanics - Classical Statistics : Maxwell Boltzmann Distribution Law

Mathematical Physics - Curvilinear Coordinates : Gradient/Divergence/Curl in Cartesian Coordinates

Irrotational Vector Field

Condensed Matter Physics - Band Theory of Solids : Nearly Free Electron Approximation

Mathematical Physics - Maxima and Minima : First Derivative Test / Sign Scheme for f’(x)

Condensed Matter Physics - X-Ray Diffraction & Crystallography : Neutron Diffraction by Crystals

Condensed Matter Physics - Lattice Vibration : Vibration of Diatomic Linear Lattice - 01

Waves and Oscillations - Two Coupled Masses : Normal Modes of Transverse Oscillations

Condensed Matter Physics - X-Ray Diffraction & Crystallography : Crystal Structure / Bragg’s Law

Classical Mechanics - Central Forces : Geostationary Satellites / Artificial Satellites

Classical Mechanics - Motion in Rotatory Frames : Law of Inertia / Inertial and Non-inertial Frames

Condensed Matter Physics - X-Ray Diffraction : Atomic Scattering Factor/Form Factor

Concepts and Misconceptions In Physics - Can We Define Volume Charge Density Due To A Point Charge?

Condensed Matter Physics - Lattice Vibrations : Phonon Momentum/ Crystal Momentum

Mathematical Physics - Maxima and Minima : Second Fundamental Theorem

Classical Mechanics - Classical Scattering Theory : Centre of Mass, Lab Frame, CoM Frame

Waves and Oscillations - Damped Harmonic Oscillator : Logarithmic Decrement

Condensed Matter Physics - Crystallography : Atomic Radius and Packing Fraction of Cubic Crystals

Statistical Mechanics - Canonical Ensemble : Energy Fluctuations in Canonical Ensemble

Concepts and Misconceptions In Physics - Can We Define The Temperature Of A Single Molecule?

Concepts and Misconceptions In Physics - Can We Define The Temperature Of Vacuum?

Condensed Matter Physics - Crystallography : Miller Indices and Directions In Crystal Lattice

Condensed Matter Physics- Lattice Vibrations : Phonons / Quantization of Lattice Vibrations

Condensed Matter Physics - Lattice Vibrations : Inelastic Photon - Phonon Interaction

Classical Mechanics - Central Forces : Artificial Satellites

Condensed Matter Physics - Crystallography : Symmetry Operations - 01

Classical Mechanics - Motion in Rotatory Frames : Coriolis Force / Centrifugal Force - 02

Waves and Oscillations - SHM : Damped Harmonic Oscillations With One Degree of Freedom - 2

Statistical Mechanics - B E Statistics : Landau Theory of Liquid Helium II - Computing (Cv)rot

Statistical Mechanics - Dynamical Theory of Fluids : Brownian Motion and Random Walk

Statistical Mechanics - B E Statistics : Landau Theory of Liquid Helium II - Phonons and Rotons

Statistical Mechanics - Classical Statistics : Gibbs Paradox

Irrotational Vector Field vs Conservative Vector Field

Condensed Matter Physics - Semiconductors : Intrinsic Semiconductors

Speed Doesn’t Depend on Distance and Time!!

Statistical Mechanics - Ising Model : Introduction and Ising Model Defined

Solenoidal Vector Field

Statistical Mechanics - B-E Statistics : Liquid Helium II / The Lambda Transition

Statistical Mechanics - Classical Statistics : Partition Function of a Perfect Gas

Statistical Mechanics - B E Statistics : Landau Theory of Liquid Helium II - Occupation Number

Statistical Mechanics - Bose-Einstein Statistics : Planck’s Law for Blackbody Radiation

Quantum Mechanics - Relativistic Quantum Mechanics : Klein- Gordon Equation - 1

Plasma Physics- Pinch Effect

Statistical Mechanics - Classical Statistics : Thermodynamic Functions and of Partition Function

Condensed Matter Physics - Diamagnetism : Classical Theory of Diamagnetism

Statistical Mechanics - B E Statistics : Thermodynamic Behavior of Ideal Bose Gas - 2

Condensed Matter Physics - A Brief Introduction to the Course

Statistical Mechanics - B-E Statistics : Bose-Einstein Condensation

Statistical Mechanics - Classical Statistics : Density of States / Heat Capacity of Perfect Gases

Mathematical Physics - Tensor Analysis : Covariant Fundamental Metric Tensor

Statistical Mechanics - B E Statistics : Bose-Einstein Distribution Law