| MATHEMATICS (TURKISH, PHD) | |||||
| PhD | TR-NQF-HE: Level 8 | QF-EHEA: Third Cycle | EQF-LLL: Level 8 | ||
| Course Code | Course Name | Semester | Theoretical | Practical | Credit | ECTS |
| FİZ5039 | Statistics Mechanics I | Fall | 3 | 0 | 3 | 12 |
| The course opens with the approval of the Department at the beginning of each semester |
| Language of instruction: | Tr |
| Type of course: | Departmental Elective |
| Course Level: | |
| Mode of Delivery: | Face to face |
| Course Coordinator : | Assoc. Prof. MUHAMMED AÇIKGÖZ |
| Course Objectives: | To give the basic information defining the physical properties of macroscopic systems composed of multitude quantum and classic particles. |
|
The students who have succeeded in this course; To be able to use the physical properties of macroscopic systems composed of multitude quantum and classic particles. To be able to have information about fundamental thermodynamic laws and the statistical calculation of the parameters of macroscopic systems. To be able to apply statistical distributions. |
| In this course, the physical properties of macroscopic systems composed of quantum and classic particles will be thought. |
| Week | Subject | Related Preparation | |
| 1) | Hamiltonian Equation. Phase space. Statistics and probability. Microcanonic ensemble. Liouville equation. | ||
| 2) | Quantum systems. Energy spectrum. Statistical matrix and its properties. Entropy. Entropy in unstable systems. | ||
| 3) | Thermal equilibrium and temperature. Quasistatic and adiabatic processes. Internal and external parameters. Pressure. | ||
| 4) | Conservation of work and energy in macroscopic system. Reversible processes and entropy. Deviations. | ||
| 5) | Thermodynamics first law. Thermodynamics potentials. Thermodynamic equalities. Joule-Tomson and Joule Processes, magnetoclaric effect. | ||
| 6) | Thermodynamic second law, Carnot theorem, Clausius inequality. Thermodynamic third law, Nernst theorem. Thermodynamic parameters and number of particles. | ||
| 7) | Microcanonic distributions. Equipartion theorem. Classical ideal gas. Gibbs paradox. Canonic Gibbs distribution. | ||
| 8) | Maxwell distribution. Grand canonic distribution. Applications of Grand canonic distribution. | ||
| 9) | Boltzmann distribution. Free energy and state equation. Ideal gas with two or three atoms. | ||
| 10) | Real gases, Van-der-Waals equation. | ||
| 11) | Fermi-Dirac and Boze-Einstein distributions. Unstable Fermi and Bose gases. | ||
| 12) | Ideal Fermi and Bose gases. | ||
| 13) | Degenerate Fermi and Bose gases. Black-body radiation. | ||
| 14) | Bose liquid. Super-fluidity. | ||
| Course Notes: | Landau, Lifshitz - Statistical Physics, Part 1. |
| References: | K. Huang - Statistical Mechanics Kubo - Statistical Mechanics |
| Semester Requirements | Number of Activities | Level of Contribution |
| Attendance | % 0 | |
| Laboratory | % 0 | |
| Application | % 0 | |
| Field Work | % 0 | |
| Special Course Internship (Work Placement) | % 0 | |
| Quizzes | % 0 | |
| Homework Assignments | 5 | % 20 |
| Presentation | % 0 | |
| Project | % 0 | |
| Seminar | % 0 | |
| Midterms | 1 | % 40 |
| Preliminary Jury | % 0 | |
| Final | 1 | % 40 |
| Paper Submission | % 0 | |
| Jury | % 0 | |
| Bütünleme | % 0 | |
| Total | % 100 | |
| PERCENTAGE OF SEMESTER WORK | % 60 | |
| PERCENTAGE OF FINAL WORK | % 40 | |
| Total | % 100 | |
| Activities | Number of Activities | Duration (Hours) | Workload |
| Course Hours | 14 | 3 | 42 |
| Laboratory | 0 | 0 | 0 |
| Application | 0 | 0 | 0 |
| Special Course Internship (Work Placement) | 0 | 0 | 0 |
| Field Work | 0 | 0 | 0 |
| Study Hours Out of Class | 14 | 4 | 56 |
| Presentations / Seminar | 0 | 0 | 0 |
| Project | 0 | 0 | 0 |
| Homework Assignments | 5 | 10 | 50 |
| Quizzes | 0 | 0 | 0 |
| Preliminary Jury | 0 | ||
| Midterms | 1 | 22 | 22 |
| Paper Submission | 0 | ||
| Jury | 0 | ||
| Final | 1 | 30 | 30 |
| Total Workload | 200 | ||
| No Effect | 1 Lowest | 2 Low | 3 Average | 4 High | 5 Highest |
| Program Outcomes | Level of Contribution |