NOC:Statistical Thermodynamics for Engineers

Lecture 1 - Introduction to Statistical Thermodynamics

Lecture 2 - Basic Probability Theory and Statistics

Lecture 3 - Important Probability Distributions

Lecture 4 - Combinatorial Analysis for Statistical Thermodynamics

Lecture 5 - Basic Concepts

Lecture 6 - Macrostates and Microstates

Lecture 7 - Bose Einstein and Fermi Dirac Statistics

Lecture 8 - Entropy and the equilibrium particle distribution

Lecture 9 - Operator Theory - 1

Lecture 10 - Stirling Approximation and Lagrange Multipliers

Lecture 11 - Equilibrium particle distribution

Lecture 12 - The Dilute Limit and Concept of Molecular Partition Function

Lecture 13 - The Molecular Partition Function and its relationship with Classical Thermodynamics

Lecture 14 - Historical Survey of Quantum Mechanics

Lecture 15 - Operator Theory - 2

Lecture 16 - Operator Theory - 3

Lecture 17 - Bohr Model for the Spectrum of Atomic Hydrogen

Lecture 18 - Heuristic Introduction to the Schrodinger Equation

Lecture 19 - The postulates of Quantum Mechanics

Lecture 20 - The Steady State Schrodinger Equation: Single Particle Analysis

Lecture 21 - Coordinate System - 1

Lecture 22 - Coordinate System - 2

Lecture 23 - Coordinate System - 3

Lecture 24 - The Steady State Schrodinger Equation: Multiparticle analysis

Lecture 25 - The Particle in a Box

Lecture 26 - The Uncertainity Principle

Lecture 27 - The Pauli Exclusion and the Correspondence Principle

Lecture 28 - Problem Solving - 1

Lecture 29 - Problem Solving - 2

Lecture 30 - The Internal Motion for a two particle system

Lecture 31 - The rotational and vibrational energy mode for a diatomic molecule

Lecture 32 - Hermite polynomials as vibrational energy mode solution

Lecture 33 - Equivalent two body model of atomic hydrogen

Lecture 34 - The Electronic Energy Mode for Atomic Hydrogen

Lecture 35 - Problem Solving - 3

Lecture 36 - The four quantum numbers and multielectron systems

Lecture 37 - Spectroscopic term symbols for multielectron atoms

Lecture 38 - Electron energies for multielectron systems

Lecture 39 - Combined energy modes for atoms and diatomic molecules

Lecture 40 - Perturbation analysis of the Schrodinger Wave equation

Lecture 41 - Selection rules

Lecture 42 - The Rotational and vibrational spectroscopy

Lecture 43 - Ro-vibrational spectroscopy (Simplex model)

Lecture 44 - Rotation vibration coupling (Complex model)

Lecture 45 - Ro-vibrational spectroscopy (Complex model)

Lecture 46 - Ro-vibronic spectroscopy

Lecture 47 - Working with Spectroscopic Schemes, Notations and Term Symbols

Lecture 48 - From Particles to assembly - I

Lecture 49 - From Particles to assembly - II

Lecture 50 - Connecting Quantum Mechanics to Classical Mechanics

Lecture 51 - The Equipartition principle and ideal gas

Lecture 52 - Thermodynamic properties of ideal monoatomic and diatomic gas

Lecture 53 - The zero of energy (rotational and vibrational)

Lecture 54 - Specific heats, Internal energy through Vibrational and Ro-vibrational energy modes

Lecture 55 - The Ro-vibrational partition function and Introduction to intersction of Radiationand Matter

Lecture 56 - Absorption and Emission of Radiation

Lecture 57 - The Rabi frequency and Beer's Law

Lecture 58 - Insights into radiative spectral transitions

Lecture 59 - Theory of Absoprtion Spectroscopy