Quantum statistical mechanics
Assuming all configurations of a quantum system with a given total energy are equally likely, you can find the statistical properties of quantum mechanical systems. This is a deep topic, and this lecture just scratches the surface, but the distribution of particle energies for distinguishable particles, fermions, and bosons are given, and the path to their derivation as the most probable state is described. (This lecture is part of a series for a course based on Griffiths' Introduction to Quantum Mechanics. The Full playlist is at http://www.youtube.com/playlist?list=...)

▶︎
Two particle systems

▶︎
Free electrons in conductors

▶︎
20. Quantum Statistical Mechanics Part 1

▶︎
Dirac's belt trick, Topology, and Spin ½ particles

▶︎
Fermi-Dirac and Bose-Einstein statistics - basic introduction

▶︎
Statistical Mechanics Lecture 1

▶︎
The hidden logic behind #, @, & and §

▶︎
How Light Travels Without Moving? Reality Check | Prof. Lene Hau | Harvard Physics

▶︎
Angular momentum addition

▶︎
40K LEGENDS - TRAZYN THE INFINITE | Warhammer 40,000 Lore/History

▶︎
The Riemann Hypothesis, Explained

▶︎
Superposition of stationary states

▶︎
Bound states, scattering states, and tunneling

▶︎
The problem with pretending quantum mechanics makes sense | Sean Carroll

▶︎
Spin 1/2

▶︎
Why can't you walk through walls? The Pauli Exclusion Principle Explained

▶︎
Pure vs. mixed quantum states

▶︎
What is Spin? A Geometric explanation

▶︎
Richard Feynman: Quantum Mechanical View of Reality 1

▶︎
