Delaware State University
DOVER, DE 19901

Department of Applied Mathematics & Theoretical Physics -- (302) 857-7516 (main), -7517 (fax)

Thermodynamics and Kinetic Theory
Phys-525 (18261) : M, 5:30–8:00 pm, SC S220
[Topics][Daily Schedule][Assignments][Welcome]

Instructor: Tristan Hübsch, ETV 103, (302) 857-6603, thubsch@mac.com, thubsch@desu.edu
Office hours: M: 2:00–4:30 pm, T: 6:00–7:30 pm, R: 2:00–4:00 pm
Textbook (required): Ashley H. Carter, Classical and Statistical Thermodynamics
optional: Enrico Fermi: Thermodynamics
Wolfgang Pauli: Theromdynamics and the Kinetic Theory of Gases
Erwin Schrödinger: Statistical Thermodynamics
H.C. Van Ness: Understanding Thermodynamics

Grading recipe (no make-ups are given, except in cases of proven medical emergency):

Component

Time

Remark

% of Grade

Homework

See in daily schedule

Late HW = 0 credit !!!

60%

Final Exam

Last week of semester

Comprehensive

40%

Thermodynamics and Kinetic Theory (Phys 525) is a course that introduces the classical study of thermal processes, using macroscopic, collective variables of the materials considered. The course develops following the standard introduction of the four Laws of Thermodynamics, discussing their applications en route. This is the complemented with a microscopic derivation of the phenomenological foundations of thermodynamics, based on the molecular and atomic fundamental nature of Nature.

“Success = 1% inspiration + 99% perspiration”--T.A. Edison
But, learning is still 100% learning!


Topical schedule:

§1: The Nature of Thermodynamics
§2: Equations of State
§3: The First Law of Thermodynamics
§4: Applications of the First Law
§5: Consequences of the First Law
§6: The Second Law of Thermodynamics
§7. Applications of the Second Law
§8: Thermodynamics Potentials
§9: The Chemical Potential and Open Systems
§10: The Third Law od Thermodynamics
§11: The Kinetic Theory of Gases
§12: Statistical Thermodynamics
§13–20: From Idean Gas to Bose-Condensation and Shanon’s Mathematical Theory of Communication


Day-to-day schedule: Students are required to read ahead

01/28: The Nature of Thermodynamics: §1
02/04: Equation of State: §2
02/11: The First Law of Thermodynamics: §3 [§1 HW due]
02/18: Applications of the First Law: §4 [§2 HW due]
02/25: Consequences of the First Law: §5 [§3 HW due]
03/03: The Second Law of Thermodynamics: §6 [§4 HW due]
03/10: Applications of the Second Law: §7 [§5 HW due]
03/17-21: Spring Recess
03/24: Thermodynamics Potentials, Closed and Open Systems: §8-9 [§6 HW due]
03/31: The Third Law of Thermodynamics: §10 [§7 HW due]
04/07: The Kinetic Theory of Gases: §11 [§8-9 HW due]
04/14: Statistical Thermodynamics: §12 [§10 HW due]
04/21: Classical and Quantum Statistics: Ideal, Bose-Einstein and Fermi-Dirac Gasses: §13–19 [§11 HW due]
04/28: The Mathematical Theory of Communication: §20 [§12 HW due]
            Take-home final exam distributed; due on 05/05/08.


Homework assignments

To be announced in class.

All homework assignments are due in class on the day indicated and should be either given to the instructor in hand, left in the instructor's mailbox in ETV#116. Late homework will not be accepted, except in cases of proven emergency.

Collaboration policy

Collaboration -- but not blind copying -- on the homework assignments is strongly encouraged; students should use this to learn from each other. All exams and quizzes are open text and open class-notes (including notebooks and class handouts), but no collaboration is allowed; by signing the exams and quizzes, the student implicitly agrees to abide by this policy. Violation of this policy is covered under University regulations on academic dishonesty and cheating.

Presentation and organization

While a neat presentation of home,- quiz- and exam-work is not required for full credit, it certainly makes it easier to assess the quality of the work and give the proper credit due. In all cases, include a simple sketch if it might help conveying the approach or the calculations. Where necessary, include all units and symbols such as the measure of an integral, arrow on a vector, vertical bars for the absolute value of a quantity, for the magnitude of a vector or for the determinant of a matrix, etc.

© Tristan Hübsch, 2008


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