BSc (or equivalent qualification) with a minimum of 60% in Physics at third-year level and with permission by the Head of Department (HOD).
All students will have to complete the core modules PHY 701 – PHY 706.
The HOD, in consultation with the students, determines which and how many elective modules are available. These can change from year to year, depending on expertise available at the time and interest from students.
Please note that Physics honours students do not register for these individual courses but only for the collected course code FSK 700. Courses from other disciplines may also be substituted for some physics courses, but permission must first be obtained from the HOD.
Postgraduate students from other disciplines may, after permission from the HOD, also register for the courses PHY 701 to PHY 714.
Students will have to identify a suitable supervisor and agree upon a research project.
Information about the various research groups, their respective group leaders and possible projects can be found at this link.
Students can do either a theoretical or an experimental project, with which students should start in the second semester. After completion of the project, a full research report needs to be written. Students should also present their research in the form of a public seminar, which will be evaluated together with their report.
Code |
Name |
Lectures |
Credits |
30 |
15 |
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30 |
15 |
||
30 |
15 |
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30 |
15 |
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30 |
15 |
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30 |
15 |
Code |
Name |
Lectures |
Credits |
30 |
15 |
||
30 |
15 |
||
30 |
15 |
||
30 |
15 |
||
30 |
15 |
||
20 |
10 |
||
30 |
15 |
||
30 |
15 |
||
20 |
10 |
||
20 |
10 |
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20 |
15 |
Analytical functions and singularities. Advanced contour integrals. Series solutions of differential equations – ordinary and Frobenius series. Sturm-Liouville theory. Bessel, Legendre, Laguerre, Hermite, Jacobi, Chebyshev and other systems of orthogonal functions. Integral transforms. Delta and Green functions.
Lecturer: Prof S Rakitianski
Constraints, generalized co-ordinates, D'Alembert's principle and Lagrange's equations. Advanced variational calculus. Generalized momenta & conservation laws. Coupled oscillations, normal modes and generalized principal axis transformations. Legendre transformation and Hamilton's and Routh's laws of motion. Canonical transformations: via a variational principle and a generating function, symplectic formalism, Poisson brackets as canonical invariants, Poisson bracket form of the equations of motion, infinitesimal and continuous transformation, constants of motion and generators of transformations that keep H-invariant. Hamilton Jacobi theory.
Lecturer: Prof R Duvenhage
Wave packets and the motion of free particles. Wave and Schrodinger equations. Linear harmonic oscillator. Partially constant potentials. WKB-approximation. Principles of wave mechanics. Central forces and angular momentum. Hydrogen atom. Scattering.
Lecturer: Prof S Rakitianski
Micro-canonical, canonical and grant ensembles; Bose and Fermi systems.
Lecturer: Prof R Duvenhage
Poisson's equation; Green-functions; Maxwell's equations.
Lecturer: Dr C Zander
A theoretical or an experimental project can be done. The project must be approved by the Head. The project must be summarised in the form of an open seminar.
Lecturer: Prof C Theron
Linear vector spaces in quantum mechanics. Quantum dynamics. Rotation and other symmetry operators. Rotation group. Angular momentum coupling. Spherical tensors and the Wigner-Eckart theorem. Bound-state perturbation theroy. Time-dependent perturbation theory.
Lecturer: Prof S Rakitianski
Electronic band structure, vibration properties of solids, electronic properties of defects, electric transport, optical properties, quantum confinement.
Lecturer: Prof C Theron
Structure, electrical and optical properties of semiconductors, semiconductor metal contacts, Ohmic and Schottky contacts, influence of impurities and defects on properties of the contacts, quantum-well semiconductor structures.
Lecturer: Prof W Meyer
Review of surface analytical techniques, surface structure determinations, surface topography techniques, theroy of contrast in electron microscopy, electron microscopic surface and interface techniques, scanning tunnelling microscopy, electrical and electro-optical characterisation of semiconductors, determination of defects and impurities in semiconductors, propagation of laser rays, photoluminescence.
Lecturers: Prof J B Malherbe
Introduction to group theory needed in Physics. 32 crystallografic point groups, selected groups, full rotation groups, applications such as classification of spectral terms, selection rules, Clebs-Gordon coefficients.
Lecturer:
Five different experiments. These experiments will be determined by the HOD.
Lecturer: Prof C Theron
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