This degree course allows you to combine learning computing fundamentals with study in the School of Mathematics.
The computing component of the degree will equip you with the fundamental aspects
of the discipline including computer programming, modelling and computer
systems. Pure and Applied mathematics topics which are closely related to the
computing discipline will provide breadth and a deeper theoretical knowledge.
This course emphasises the special relationship between mathematics and computer science and allows students to specialise in aspects of: theoretical computing and logic; or scientific computation and applied mathematics.
Theoretical computing explores the development and efficiency of algorithms applied to computationally complex optimisation problems, and provides the key foundations for developments in networking, security and databases. Scientific computation focuses on computational techniques and the implementation of numerical analysis for solving partial differential equations. This has applications in areas such as combustion, atmospheric dispersion, printing on textiles, and often utilises parallel computing and grid technologies. The degree will provide you with excellent preparation for a career in the field of computing or for further study in one of the component disciplines.
UCAS code: G4G1
Industrial placements: Yes
Study abroad: Yes
Course duration: 3 years
Start date: September
Course fees: Home/EU: £9,000 International: £16,500
Information about living expenses and financial support can be found on the University's website.
Scholarships: Scholarships and bursaries worth up to £8,000 available.
Course brochure: Download
This is an interdisciplinary course and you will study in both the School of Computing and School of Mathematics.
The table below shows the modules that you will study if you commence your studies in September 2013. This information is taken from the University Programme Catalogue, which provides detailed module descriptions and is used by current students to select modules.
If you are looking to start your studies in September 2014 a list of modules is available in the 2014 brochure.
This is an indicative list and actual content may vary as we regularly review the content or our courses in light of new experiences and developments in the field.
|Calculus and Mathematical Analysis|
|Numbers and Vectors|
|Introductory Linear Algebra|
|Modelling with Differential Equations|
|Compulsory modules||Optional modules|
||Mathematical Logic 1|
| Algorithms 2.2
|| Further Linear Algebra
|Introduction to Discrete Mathematics
| Vector Calculus
|Linear Differential Equations and Transforms|
|Nonlinear Differential Equations|
| Introduction to Optimisation
|Calculus of Variations|
|Networks and Scalable Architecture|
|Information Management and Security|
|Graphical User Interfaces|
|Compulsory modules||Optional modules|
|Interdisciplinary Project||User Adaptive Intelligent Systems|
|Parallel Scientific Computing|
|Complexity and Approximation|
|History of Mathematics|
|Philosophy of Logic and Mathematics|
|Proof and Computation|
|Models and Sets|
| Quantum Mechanics
|Analytic Solutions of Partial Differential Equations|
|Modern Numerical Methods|
|Generalised Linear Models|
|Introduction to Hidden Markov Models|
|Introduction to Statistics and DNA|
The course is ideal if you are wishing to pursue a career in, for example, the Met Office, GCHQ, Shell or in engineering, government or finance, including the stock market. It draws together a practical understanding of software engineering and systems and the skills of analysis and modelling to investigate particular problems in computing.
Our standard entry requirements are listed below. Lower offers can be made based on demonstrated interest and aptitude for the subject (typically AAB).
A-level: AAA including Mathematics
IT or Engineering Diploma: Grade A (plus A or above in A-level Mathematics).
BTEC Extended Diploma: Grade D*DD with 6 units of level 3 Mathematics
IB: 35 points overall, with 18 points at higher level to include 5 points in higher level Mathematics.
If you do not meet our entry criteria above you may be eligible for entry to Leeds via the Access to Leeds scheme, the Interdisciplinary Science Foundation Course or the International Foundation Year.
English language requirements: GCSE English Language grade C (or above) or an equivalent recognised English Language qualification.
All undergraduate applications should be made through the Universities and Colleges Admissions Services (UCAS).
If you require any further information please contact our admissions team, e: firstname.lastname@example.org, t: +44 (0)113 343 5440.