| THE UNIVERSITY OF BIRMINGHAM | Computer Science |
SYLLABUS PAGE, 2004/05
Level 4/M
| Dr J E Rowe | 10 credits in Sem2 |
Programmes | Modules | Updates | Outline | Aims | Outcomes | Prerequisites | Teaching | Assessment | Books | Detailed Syllabus | Links
The School of Computer Science Module Description is a strict subset of this Syllabus Page. (The University module description has not yet been checked against the School's.)
Most recent update: 2 Feb 2004.
Changes possible until the start of the academic year.
| This module introduces a range of nature-inspired algorithms for both real-valued and combinatorial optimisation. Examples of such algorithms include: Evolutionary Algorithms, Ant Colony Algorithms, Simulated Annealing, Tabu Search. The study of these techniques and the problems for which they are designed will take place within the broader context of established optimisation theory. Such theory as currently exists for the new techniques will also be presented. |
The aims of this module are to:
| On successful completion of this module, the student should be able to: | Assessed by: |
| Explain how nature-inspired optimisation techniques fit within the context of established optimisation theory. | Examination |
| Apply a range of nature-inspired algorithms to various real-valued and combinatorial optimisation problems. | Examination |
| Design and adapt nature-inspired algorithms to novel optimisation problems. | Examination |
| Describe the appropriate underlying theory and discuss its current limitations. | Examination |
Restrictions:
| None |
Prerequisites:
| None |
Co-requisites:
| 06-12412 Introduction to Neural Computation (unless 06-02360 Introduction to Neural Networks has been taken previously); 06-12414 Introduction to Evolutionary Computation (unless 06-02411 Evolutionary Computation has been taken previously) |
Teaching methods:
| 2 hrs lectures/tutorials per week |
Contact hours:
| 24 |
| 2 hr open book examination (100%). |
| Title | Author(s) | Publisher, Date |
| Modern Heuristic Techniques for Combinatorial Problems | C Reeves | McGraw-Hill, 1995 |
| How To Solve It | Z Michalewicz & D B Fogel | Springer, 2000 |
| Evolutionary Algorithms in Theory and Practice | T Baeck | OUP, 1996 |
None.
Programmes | Modules | Updates | Outline | Aims | Outcomes | Prerequisites | Teaching | Assessment | Books | Detailed Syllabus | Links
| Page maintained by: | Dr P Coxhead |
| Content last updated: | 2 Feb 2004 |
| Source: | /resources/modules/2004/xml/12416.xml |