![]() | Department of Mathematics | |||
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Credits: 20 | Convenor: Dr. M. Dampier | Semester: 2 |
Prerequisites: | essential: MA1001, MA1002, MA2001 | desirable: MA1051, MA2051 |
Assessment: | Two weekly exercises: 10% | three hour exam: 90% |
Lectures: | 30 | Problem Classes: | 11 |
Tutorials: | none | Private Study: | 104 |
Labs: | none | Seminars: | none |
Project: | none | Other: | none |
Surgeries: | 5 | Total: | 150 |
To know how special relativity deals with the shortcomings in classical ideas of space and time, and to be able to use the new theory to solve kinematic and dynamic problems. To understand the development of Maxwell's theory of the electromagnetic field and to be able to use that theory to obtain significant physical predictions.
The work on physical applications of mathematics that has occurred in various places in the first and second year of the degree is extended in this module, although it would be accessible to a well-motivated student without that background provided they had knowledge of vector calculus.
This module covers the basic concepts of special relativity and electromagnetic theory.
The law of inertia, the conservation of momentum. The speed of light, events in space-time. Time: the fundamental fact. The Lorentz transformations, velocity transformations. Minkowski space and 4-vectors. Relativistic dynamics of particles and photons. Electric charge, electric fields. Electric current, magnetic fields, the Lorentz force. Electromagnetic induction, Maxwell's equations. Electromagnetic waves, plane waves. Relativistic formulation of Maxwell's equations.
W. Rindler, Introduction to Special Relativity, Oxford, 1982. R. Dobbs, Basic Electromagnetism, Chapman and Hall, 1993.
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Author: C. D. Coman, tel: +44 (0)116 252 3902
Last updated: 2004-02-21
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This document has been approved by the Head of Department.
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