University :Mansoura University |
Faculty :Faculty of Science |
Department :Physics Department |
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| 1- Course data :- |
| | Code: | 14302 | | Course title: | فيزياء حديثة - ديناميكا حرارية إحصائية-ميكانيكا كم | | Year/Level: | ثالثة كيمياء وفيزياء | | Program Title: | - B. Sc. Physics & Chemistry
| | Specialization: | | | Teaching Hours: | Theoretical: | 6 | Tutorial: | 4 | Practical: | |
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| 2- Course aims :- |
| - Introduce the principles of quantum mechanics to the third year students.
- Study the equations of motion of particles
- Acquire the students skills to understanding of the world application of quantum mechanics.
- Enable the student to solve problems and obtaining the energy levels and eignfunctions of the particles quantum mechanically by using Schr?dinger equation
- Introduce the basic concepts of special theory of relativity
- Outline the basic concepts of Statistical thermodynamics .
- Study the concepts of different Statistical thermodynamics distributions.
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| 3- Course Learning Outcomes :- |
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| 4- Course contents :- |
| | No | Topics | Week |
|---|
| 1 | Ch. 1: Introduction Postulates of Q. M.,Schr?dinger Eq. in space and momentum coordinates | | | 2 | Ch. 2: One-dimensional systems 2.1:-Bound states: infinite, finite, SHO and Morse potentials. Linear infinite potential using momentum space 2.2:-Unbound states: Free particle, potential step, tunneling effect and radioactive alpha decay- periodic potential | | | 3 | Ch. 3: Three-dimensional systems 3.1:-Rectangular Coordinates: threedimensional box, three-dimensional harmonic oscillator and the degeneracy of their energy levels. | | | 4 | Ch. 4: Angular momentum operators Basic properties, Cartesian components commutator relations, eigen values and eigen functions of the angular momentum operators eigen values and eigen functions of the ladder operators. | | | 5 | Ch. 5: Approximation methods Time-independent perturbation theory for non-degenerate state (anharmonic oscillator and electric field perturbations). | | | 6 | Special theory of relativity. | | | 7 | Concept of wave and particle | | | 8 | Introductory to Quantum mechanics | | | 9 | Kinetic theory of an ideal gas | | | 10 | The distribution of molecular velocities | | | 11 | Transport phenomena | | | 12 | The Maxwell- Boltzmann Statistics | |
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| 5- Teaching and learning methods :- |
| | S | Method |
|---|
| Lectures using data show and board | | Problem classes and group tutorial. | | Class activity. |
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| 6- Teaching and learning methods of disables :- |
| - لا يوجد
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| 7- Student assessment :- |
| A. Timing |
| | No | Method | Week |
|---|
| 1 | Final-Term Examination | 14 | | 2 | Oral Exam | 14 |
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| B. Degree |
| | No | Method | Degree |
|---|
| 1 | Mid_term examination | 0 | | 2 | Final_term examination | 90 | | 3 | Oral examination | 10 | | 4 | Practical examination | 0 | | 5 | Semester work | 0 | | 6 | Other types of asessment | 0 | | Total | 100% |
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| 8- List of books and references |
| | S | Item | Type |
|---|
| 1 | Lecture Notes | | | 2 | Introductory Quantum Mechanics, R. L. Liboff Theoretical Phys., V3 Quantum Mech., B. G. Levich | | | 3 | Quantum Mechanics, D. Rapp - | | | 4 | Practical Quantum Mechanics, S. Flugge - Introductory Quantum Mechanics, C.Cohen-Tannoudji | | | 5 | Introductory Quantum Mechanics, C.Cohen-Tannoudji | |
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| 9- Matrix of knowledge and skills of the course |
| | S | Content | Study week |
|---|
| Ch. 1: Introduction Postulates of Q. M.,Schr?dinger Eq. in space and momentum coordinates | | | Ch. 2: One-dimensional systems 2.1:-Bound states: infinite, finite, SHO and Morse potentials. Linear infinite potential using momentum space 2.2:-Unbound states: Free particle, potential step, tunneling effect and radioactive alpha decay- periodic potential | | | Ch. 3: Three-dimensional systems 3.1:-Rectangular Coordinates: threedimensional box, three-dimensional harmonic oscillator and the degeneracy of their energy levels. | | | Ch. 4: Angular momentum operators Basic properties, Cartesian components commutator relations, eigen values and eigen functions of the angular momentum operators eigen values and eigen functions of the ladder operators. | | | Ch. 5: Approximation methods Time-independent perturbation theory for non-degenerate state (anharmonic oscillator and electric field perturbations). | | | Special theory of relativity. | | | Concept of wave and particle | | | Introductory to Quantum mechanics | | | Kinetic theory of an ideal gas | | | The distribution of molecular velocities | | | Transport phenomena | | | The Maxwell- Boltzmann Statistics | |
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| Course Coordinator(s): - |
| - Abd Elrazeq Awad Ali Deghedy
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| Head of department: - |
| Mohamed Abd Elqader Hassan Madkor |
