PHYSICS 313

Course Outline

Course Title: Thermodynamics

Academic Year: 2003 fall

Instructor: Birger Bergersen

Credits: 3 Lecture hrs/week: 3 No scheduled labs or tutorials.

Prerequisites: MATH 200, First year physics

Required Text: An introduction to thermal physics, Daniel Schroeder (Addison Wesley 2000)

Description: The laws of thermodynamics, thermodynamic potentials, phase changes, elementary statistical physics

 

 

Energy in thermal physics

(3 Weeks. Text pp1-36.)

Thermodynamics vs. statistical mechanics. Temperature and the zeroth law.

Ideal gas law. Microscopic model of an ideal gas. Equipartition of energy.

Heat and work. Isothermal and adiabatic compression of ideal gas.

Heat capacity and latent heat.

Enthalpy of chemical reactions.

Examples and problems.

The second law of thermodynamics

(3 Weeks. Text pp 49-84,384-391.)

Macro- and microstates, multiplicity factor. Two state system.

Multiplicity factor of Einstein solid.

Interacting systems. The fundamental assumption. Entropy.

Mathematical results. Gaussian functions and integrals.

Large systems and numbers. The gamma function. Stirling's formula.

Energy states of an ideal gas. Distinguishable and non-distinguishable particles.

Multiplicity function and entropy of ideal gas.

Entropy of mixing.

Review problems.

First midterm.

Thermodynamic concepts

(1 Week. Text pp85-97, 108-121.)

Temperature, entropy and heat.

Mechanical equilibrium and pressure.

Chemical potential and diffusive equilibrium.

Engines and fridges.

(1 1/2 Weeks. Text pp.122-134.)

Limit to efficiency of heat engine. Carnot cycle.

Attempts to circumvent the second law of thermodynamics.

Refrigerators.

Otto and Diesel cycle

Free energies and chemical thermodynamics

(2 1/2 Weeks. Text pp149-186.)

Available work. Electrolytes, batteries and fuel cells.

Extensive and intensive quantities. Thermodynamic identities.

A simple polymer model.

Review problems.

Second midterm.

Phase transformations of pure substances. Clausius-Clapeyron relation.

Humidity in the atmosphere. Nucleation.

Van der Waals theory of fluids. Law of corresponding states.

Examples and problems.

Elementary statistical mechanics

(2 Weeks. Text pp. 220-225, 229-231, 242-247,288-295.)

Ensembles and averages. Boltzmann Factor and partition function.

Maxwell velocity distribution.

Fermions and bosons.

Black body radiation.

Review problems.

 

 

Mark Distribution

Assignments 20%

Midterms 20%+10%

Final 50%

 

COURSE WEBSITE

http://www.physics.ubc.ca/~birger/313toc.htm