Information Package / Course Catalogue
Quantum Statistical Mechanics
Course Code: FZK601
Course Type: Required
Couse Group: Third Cycle (Doctorate Degree)
Education Language: Turkish
Work Placement
Theory: 3
Prt.: 0
Credit: 3
Lab: 0
ECTS: 8
Objectives of the Course

The aim of this lecture is to explain basic concepts of quantum statistical mechanics, density matrix, and quantum partition function, ideal Bose and Fermi gases; Bose-Einstein condensation.

Course Content

Quantum statistical mechanics and degenerate matter, ideal gas of quantum particles, Bose-gas and BE condensation, Ising model, general theory of equilibrium including phase transitions and critical phenomena, interacting particles, including non-ideal gases and ferromagnetism.

Name of Lecturer(s)
Learning Outcomes
1.After completion of the course student should be familiar with the relation between the phenomenological thermodynamics and the microscopic description in statistical physics.
2.To be able to independently treat problems in thermodynamics and statistical physics.
3.To be able to develop, applications in physics and other natural sciences based on thermodynamic and statistical physical principles.
4.To describe, use and develop mean field theory for first and second order phase transitions.
5.To be able to discuss the various classical ensembles and quantum ensembles
6.To be able to solve the statistical mechanics problems using ensemble theory
7.To be able to explain the connection between classical statistical mechanics and quantum statistical mechanics
8.To be able to explain the concept of density matrix
Recommended or Required Reading
1.Thermodynamics and Statistical Mechanics - W. Greiner, L. Neise, H. Stöcker
2.Statical Mechanics - R. K. Pathria
3.Statical Mechanics - Kersan Huang
Weekly Detailed Course Contents
Week 1 - Theoretical
Quantum statistical mechanics
Week 2 - Theoretical
General properties of the partition function
Week 3 - Theoretical
Approximation methods
Week 4 - Theoretical
Variational principles
Week 5 - Theoretical
Fermi systems
Week 6 - Theoretical
Landau diamagnetism
Week 7 - Theoretical
Pauli paramagnetism
Week 8 - Theoretical
Pauli paramagnetism, Midterm Exam
Week 9 - Theoretical
Bose systems
Week 10 - Theoretical
The Bose-Einstein condensate
Week 11 - Theoretical
The Ising model
Week 12 - Theoretical
Spontaneous magnetization
Week 13 - Theoretical
Onsager solution
Week 14 - Theoretical
The Landau approach
Assessment Methods and Criteria
Type of AssessmentCountPercent
Attending Lectures14%28
Assignment14%14
Quiz2%8
Midterm Examination1%20
Final Examination1%30
Workload Calculation
ActivitiesCountPreparationTimeTotal Work Load (hours)
Lecture - Theory14103182
Quiz3116
Midterm Examination1538
Final Examination17310
TOTAL WORKLOAD (hours)206
Contribution of Learning Outcomes to Programme Outcomes
PÇ-1
PÇ-2
PÇ-3
PÇ-4
PÇ-5
PÇ-6
PÇ-7
PÇ-8
OÇ-1
5
4
4
3
4
2
3
4
OÇ-2
4
4
3
5
4
3
5
4
OÇ-3
5
4
5
4
3
4
4
3
OÇ-4
4
5
4
4
4
3
3
3
OÇ-5
4
5
5
3
3
4
4
2
OÇ-6
5
4
4
3
5
4
4
3
OÇ-7
4
4
3
4
5
4
5
3
OÇ-8
5
4
3
4
5
4
3
4
Adnan Menderes University - Information Package / Course Catalogue
2026