Module overview
Aims and Objectives
Learning Outcomes
Subject Specific Intellectual and Research Skills
Having successfully completed this module you will be able to:
- Understand how integral transforms can be used to solve a variety of differential equations.
Knowledge and Understanding
Having successfully completed this module, you will be able to demonstrate knowledge and understanding of:
- Be able to demonstrate knowledge of a range of applications of these methods.
- Be confident in the use of complex variable theory and contour integration.
Syllabus
Learning and Teaching
Teaching and learning methods
Type | Hours |
---|---|
Independent Study | 120 |
Teaching | 60 |
Total study time | 180 |
Resources & Reading list
Textbooks
L Debnath. Integral transforms and their applications. Chapman and Hall.
H A Priestley. An introduction to complex analysis. Oxford University Press.
M D Greenberg. Advanced Engineering Mathematics. Cambridge University Press.
E Kreyszig. Advanced Engineering Mathematics. Wiley.
C Wylie and L C Barrett. Advanced Engineering Mathematics. McGraw Hill.
R V Churchill and J W Brown. Complex Variables and Applications. McGraw Hill.
Assessment
Summative
This is how we’ll formally assess what you have learned in this module.
Method | Percentage contribution |
---|---|
Examination | 60% |
Coursework | 40% |
Referral
This is how we’ll assess you if you don’t meet the criteria to pass this module.
Method | Percentage contribution |
---|---|
Written assessment | 100% |
Repeat
An internal repeat is where you take all of your modules again, including any you passed. An external repeat is where you only re-take the modules you failed.
Method | Percentage contribution |
---|---|
Examination | 100% |
Repeat Information
Repeat type: Internal & External