University :Mansoura University |
Faculty :Faculty of Science |
Department :Mathematics Department |
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1- Course data :- |
| Code: | 11319 | Course title: | إلكتروديناميكا - نسبية خاصة | Year/Level: | ثالثة رياضيات | Program Title: | | Specialization: | | Teaching Hours: | Theoretical: | 4 | Tutorial: | 2 | Practical: | |
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2- Course aims :- |
| - This course aims to give a thorough grounding of Electrodynamics and to develop a knowledge and understanding of a wide range of electromagnetic wave phenomena by solving, with appropriate physical insight, Maxwell’s equations in particular circumstances, e.g. dielectrics, conducting media, waveguides, antenna behavior, etc.
- The aim of this course is to give a thorough grounding in the principles of the special theory of relativity and the motion of very tinny particles. We begin with the fundamental postulates underlying the theory and grade to the motion in four dimensions
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3- Course Learning Outcomes :- |
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4- Course contents :- |
| No | Topics | Week |
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1 | Mathematical review and survey of some new mathematical ideas | | 2 | Principles of electrostatics: Coulomb’s law, Gauss’s law, conductors, Laplace equation | | 3 | Electromagnetism and its relation to relativity | | 4 | Time-independent current distributions ; Magnetostatics: Biot-savart law, motion in magnetic and crossed electric fields. | | 5 | The variance of the electromagnetic field with time faraday’s law displacements; the retarded potential | | 6 | Let there be light! | | 7 | Why special relativity? | | 8 | Gallilean space and time and Lorenz transformation | | 9 | Implication of Lorenz transformation | | 10 | Relativistic kinematics | | 11 | Relativistic mechanics | | 12 | Geometric representation of Lorenz transformation and the geometry of four dimensions | | 13 | Special relativity and electromagnetism | | 14 | An introduction to general relativity | |
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5- Teaching and learning methods :- |
| S | Method |
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| Lectures and tutorials given using chalk and board. | | tutorials |
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6- Teaching and learning methods of disables :- |
| - Students are normal. Therefore, we do not need unusual methods
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7- Student assessment :- |
| A. Timing |
| No | Method | Week |
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1 | oral exam | 14 | 2 | Final exam | 15 |
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| B. Degree |
| No | Method | Degree |
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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 |
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1 | Quantum Mechanics (Notes available, in Arabic, in the Department) | | 2 | Rae A. (1992), "Quantum Mechanics", IOP U.K. | | 3 | J. Rotz “ foundations of elmg Theory ” Addison Wesley 1993 | | 4 | http://www.damtp.cam.ac.uk/user/examples/B17L.pdf | | 5 | http://www.physics.ohio-state.edu/~stroud/p834.html | | 6 | http://www.dcu.ie/registry/module_contents.php?function=2&subcode=PS412A | | 7 | Special theory of relativity (Notes available, in Arabic, in the Department) | | 8 | H. Muirhead (1973), " Special theory of relativity ", MACHMILLAN, UK | | 9 | http://cosmo.nyu.edu/hogg/sr/sr.pdf | | 10 | http://hitoshi.berkeley.edu/129A/relativity.pdf | | 11 | http://www.dmoz.org/Science/Physics/Relativity/Special_Relativity/ | |
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9- Matrix of knowledge and skills of the course |
| S | Content | Study week |
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| Mathematical review and survey of some new mathematical ideas | | | Principles of electrostatics: Coulomb’s law, Gauss’s law, conductors, Laplace equation | | | Electromagnetism and its relation to relativity | | | Time-independent current distributions ; Magnetostatics: Biot-savart law, motion in magnetic and crossed electric fields. | | | The variance of the electromagnetic field with time faraday’s law displacements; the retarded potential | | | Let there be light! | | | Why special relativity? | | | Gallilean space and time and Lorenz transformation | | | Implication of Lorenz transformation | | | Relativistic kinematics | | | Relativistic mechanics | | | Geometric representation of Lorenz transformation and the geometry of four dimensions | | | Special relativity and electromagnetism | | | An introduction to general relativity | |
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Course Coordinator(s): - |
| - Mahmoud Hamdy Abdel-Hafiz Musa
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Head of department: - |
| Ahmed Habeb Mohamed Nageb Elbassiony |