Module Descriptors
CODING AND TRANSFORMATIONS
MATH60226
Key Facts
Faculty of Computing, Engineering and Sciences
Level 6
15 credits
Contact
Leader: Patricia Lewis
Hours of Study
Scheduled Learning and Teaching Activities: 48
Independent Study Hours: 102
Total Learning Hours: 150
Assessment
  • COURSEWORK weighted at 100%
Module Details
Module Additional Assessment Details
Coursework weigted at 100%

1. An assignment weighted at 50% assessing learning outcomes 1 and 3.
2. A suite of tests (3 x 50 minutes) weighted at 50% assessing learning outcomes 1 and 2.

The assignment will use a mathematical package to assess the implementation to more sophisticated problems and techniques.

The suite of tests will assess the application of the techniques to problems and the interpretation of the solutions.
Module Texts
Modern Engineering Mathematics, Glyn James, Addison Wesley, 1999, ISBN: 0 201 59621 0

Advanced Modern Engineering Mathematics, Glyn James et al, Addison Wesley, 2003 ISBN: 0130454257

Engineering Mathematics, K A Stroud and J Booth Dexter, Palgrave, 2001 ISBN: 0333919394

Mathematics in Communication Theory R.H Jones and N C Steele, Ellis Horwood, 1989 ISBN: 0745803040

Data & Computer Communications 6th Edition ? William Stallings Prentice Hall 2000, ISBN 0 13 086388 2

R.C. Gonzalez, R.E.Woods, Digital Image Processing, Addison Wesley, 2002, ISBN: 0130946508
Module Resources
Access to MAPLE on standard University computers.
Module Special Admissions Requirements
A knowledge of basic mathematical techniques, equivalent to CE61015-1 Mathematical Foundations for Engineers, or similar.

Students must be registered on the special programme run for EFREI
Module Learning Strategies
The material will be delivered through a mixture of lectures, workshops, tutorials and practicals. There will be 1 lecture, 1 workshop of no more than 20 students, 1 supporting tutorial in groups of no more than 20 and 1 practical in groups of no more than 40 per week. Supplementary MAPLE material will be available via the web.

(1:n)1 (1:20)2 (1:40)1
Module Indicative Content
Fourier Series
Fourier Transforms, including Fast Fourier Transforms and Discrete Fourier Transforms
Sampling Theorems
Theory of Coding, for example Huffmann Coding
Introduction to Maple