PH3007 Electromagnetism
Academic year
2026 to 2027 Semester 2
Curricular information may be subject to change
Further information on which modules are specific to your programme.
Key module information
SCOTCAT credits
15
SCQF level
SCQF level 9
Module description
The properties of electromagnetic fields will be explored using a variety of mathematical tools (in particular, vector and differential calculus). Topics will include: charge and current distributions, electro- and magnetostatics, materials, electrodynamics, conservation principles and electromagnetic waves. This module builds on knowledge and skills acquired in prior coursework by developing techniques for solving more advanced problems in electromagnetism.
Relationship to other modules
Pre-requisites
BEFORE TAKING THIS MODULE YOU MUST ( PASS PH3081 OR PASS PH3082 ) OR PASS PH2012 AND PASS MT2501 AND PASS MT2503
Anti-requisites
YOU CANNOT TAKE THIS MODULE IF YOU TAKE MT4553
Assessment pattern
Written Examination = 80%, Coursework = 20%
Re-assessment
Oral Re-assessment, capped at grade 7
Learning and teaching methods and delivery
Weekly contact
3 lectures and fortnightly tutorials.
Scheduled learning hours
36
Guided independent study hours
114
Intended learning outcomes
- Use Maxwell’s equations in integral form to derive expressions for the fields due to charge/current distributions having planar, cylindrical or spherical symmetry.
- Calculate electro-magnetostatic fields by direct integration of Coulomb’s law and the Biot-Savart law; and determine time-independent scalar and vector potentials through a variety of techniques (e.g., method of images, multipole expansion).
- Translate between E- & B-fields and the auxiliary fields D & H, in terms of the polarisation and magnetisation of a material; and be able to derive (from Maxwell's equations) and apply the boundary conditions on E, B, D & H at the interface of two different linear media.
- Explain how Poynting’s theorem is an expression of local energy conservation, and use its mathematical expression to solve problems involving the transport of energy by electromagnetic fields
- Derive wave equations (and their solutions) for electromagnetic fields in free space and in matter, starting from Maxwell's Equations.
- Determine the boundary conditions for EM waves at the interface of two different linear media, starting from Maxwell's Equations, and apply them to solve for and interpret the reflected and transmitted waves.
Additional information from school
For guidance on AS and PH modules please consult the School Handbook at /physics-astronomy/students/ug/timetables-handbooks/