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Uncover how probability explains the collective behaviour of physical systems.
Exam‑style questions with instant feedback.
Section 1: Foundations of Statistical Mechanics
Section 2: Statistical Ensembles
Section 3: Classical Ideal Gases
Section 4: Quantum Statistical Mechanics
Section 5: Interacting Systems and Phase Transitions
Section 6: Non-Equilibrium Statistical Mechanics
Section 7: Computational Methods and Advanced Topics
Section 8: Review and Examination Preparation
What you’ll achieve
Master the connection between microscopic states and macroscopic laws.
Learn how entropy and free energy emerge from statistical principles.
Study classical, Bose–Einstein, and Fermi–Dirac statistics.
Apply partition functions to gases, solids, and radiation problems.
Build the groundwork for modern physics, chemistry, and material science.

Course overview
Statistical Mechanics bridges the gap between microscopic particle dynamics and macroscopic thermodynamic laws. Students learn how large ensembles of particles can be described using probability theory, leading to insights into energy distribution, entropy, and phase transitions. The course covers ensembles, partition functions, the Boltzmann distribution, quantum statistics (Bose–Einstein and Fermi–Dirac), and applications to gases, solids, and radiation. By combining statistical reasoning with physical principles, learners gain the ability to explain why thermodynamics works and predict the properties of complex systems.
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