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Honours students

Honours in the School of Mathematical Sciences is a flexible one-year program to be taken in one of the disciplines of Applied Mathematics, Pure Mathematics and Statistics or jointly between two of these disciplines. The program consists of at least seven lectured subjects and a project assessed by a written thesis and seminar presentation.

Being an Honours student is quite different to being an undergraduate. Honours students will begin to develop research skills and take on more responsibility for managing their studies and independent learning. Typically we have 10–15 Honours students each year. Each student is allocated their own desk in shared offices within the School and additional priviledges including access to the staff common room and computing facilities.


Benefits of further study

An honours degree helps you stand out from other job applicants, making you a more attractive potential employee. It greatly increases your employability, as well as your starting and continuing salaries, and job mobility.

Recent honours graduates of ours are working with the Defence Sciences and Technology Organisation (DSTO), Australian Bureau of Statistics, pharmaceutical companies, traffic and transport consultants, the Commonwealth Bank, the Adelaide City Council, computer software companies and many other employers.

If you want to go into teaching, the Honours program can be tailored to suit you. A number of our recent Honours graduates have gone on to complete Graduate Diplomas of Education.

For students aiming to undertake a PhD, an Honours degree is a prerequisite. Our Honours graduates have been accepted for PhD programmes at major universities around the world.

As well as broadening your career prospects, Honours will allow you to study some of the most recent advances in mathematics, at levels only touched upon by undergraduate study. You will learn mathematical techniques for the new millennium, and hence the start of the pathways into modern mathematics and statistics and their applications: finance, information technology, information security, telecommunications, pharmaceutical trials, bioinformatics, fluid mechanics, quantum and relativistic physics, medical imaging and more.


Enrollment information

The basic pre-requisities for undertaking Honours studies in Mathematical Sciences are at least 12 units from Level III Applied Mathematics, Pure Mathematics and Statistics courses at credit standard or better. For Honours in a single discipline there are different pre-requisities which the Heads of Discipline [1] or Honours Coordinator can explain. Students with other backgrounds of third year subjects may be accepted at the discretion of the Head of School [2].

If you are interested in doing Honours please complete an application form [3]. Students who have satisfied the entry requirements for Honours will automatically receive an invitation to apply for Honours. Those who have already applied should receive an offer.

 
Sanjeeva Balasuriya [4]
Coordinator of Honours Studies
[5]

Honours courses

The School offers several courses [6] at Honours level. Students may also take some Level III courses and Honours subjects from outside the School, for example in Computer Science and Physics and Mathematical Physics, and joint Honours degrees with some Disciplines outside the School are possible. After deciding on a discipline and consulting with the Honours Coordinator, each student will be assigned a supervisor, who will advise on the choice of subjects and provide guidance on with the project.


Honours projects

These web pages are intended to help you to choose an Honours project and supervisor. Here you will find a description of the staff members in the School of Mathematical Sciences who are likely to be available to supervise an Honours project in 2008, together with descriptions of their projects or areas of interest.

Browse our web site to find out what interests you and then discuss potential projects with potential supervisors within the School. Projects can be tailored to suit the interests and background of our students.

Projects choices are not restricted to those listed. If you already have a particular project in mind this can also be accommodated. Discuss the possibility with members of staff whose interests match your own. Our web site provide research interests for our staff, to assist in finding a potential supervisor.


Further information


Special note

The structure of the honours programme will change with effect from 2010, so please be aware that the procedures and policies linked to from this page may be different for new students. More information will be placed online as and when it becomes available. For further information, please contact the Honours Coordinator.


Previous honours projects

Thesis title Student Year
On compact, simply connected, smooth four-manifolds with definite intersection form [11] Edward Ross [12] 2009
Analysis and implementation of smoothed particle hydrodynamics [13] Stephen Wade [14] 2009
The Morris-Lecar Neuron Model: From Neuron to Networks [15] Minh-Son To [16] 2009
The flapping paddle mixer [17] Edward Bihari [18] 2008
Pre-processing of Proteomic Mass Spectra [19] Christopher Davies [20] 2008
Presentations of Groups in terms of Generators and Relators [21] Daniel Harvey [22] 2008
Random Fibonacci Sequences [23] George Young [24] 2008
Recovering sparse vectors exactly from few linear measurements [25] Rhys Bowden [26] 2008
The classification of surfaces [27] Mark Bott [28] 2008
Investigating power laws in internet AS toplogy [29] Zane Van de Meulen-Graaf [30] 2008
The presheaf category of Dessins d'Enfants [31] Patrick Coleman [32] 2008
Two stage sampling with application to the wine industry [33] Helena Billington [34] 2008
Modelling Oxygen Consumption: A Valuable Tool in Reproductive Biology [35] Adela Tashkent [36] 2008
Weaving through the braids [37] James Foley [38] 2008
Groundwater contamination and salt intrusion [39] Gemma Hansen [40] 2008
Getting the most from a multi-skilled workforce [41] Josephine Varney [42] 2008
A History of Algebra [43] Benjamin Ashley [44] 2008
Complex tori [45] Michael Foster [46] 2008
Duckworth Lewis, Run out? [47] Julia Piotto [48] 2008
A generalised meta-analysis: social networks association to mortality [49] Daniel Oehm [50] 2007
The polynomial reconstruction problem [51] Naomi Benger [52] 2007
Symmetries on Manifolds [53] Chaitanya Shettigara [54] 2007
Survival analysis in breast cancer [55] John Russell [56] 2007
Gains, claims and pains: Mathematical and Statistical Problems in Occupational Health and Safety [57] Samuel Cohen [58] 2007
FOXP3 and regulatory T cells: A meta-analysis of microarray data [59] Stephen Pederson [60] 2007
Wavelets [61] Fergus Mills [62] 2006
Estimating influenza-associated mortality in Australia [63] Hannah Murdoch [64] 2006
Shabat polynomials [65] Edward Watts [66] 2006
Optimal locations of fire stations across the MFS/CFS boundary in Adelaide, South Australia [67] Craig Wegener [68] 2006
Using linear models to estimate home ground advantage of Australian Football League teams [69] Tyman Stanford [70] 2006
Mathematical Modelling of Oxygen Consumption by Embryos [71] Kylie Hogan [72] 2006
An introduction to equivariant Cohomology [73] Richard Green [74] 2005