Extends the concepts developed in Calculus to functions of a complex variable. Topics from complex analysis include derivatives, Cauchy-Riemann equations, integration, power series methods, residues and poles as well as applications of residues, mapping of elementary functions and applications of conformal mapping.
Unit Learning Outcomes express learning achievement in terms of what a student should know, understand and be able to do on completion of a unit. These outcomes are aligned with the graduate attributes. The unit learning outcomes and graduate attributes are also the basis of evaluating prior learning.
Learning outcomes and graduate attributes
|On completion of this unit, students should be able to:||GA1||GA2||GA3||GA4||GA5||GA6||GA7|
|1||demonstrate a sound knowledge and understanding of complex analysis||Intellectual rigour||Knowledge of a discipline|
|2||demonstrate a proficiency in applying techniques from complex analysis||Intellectual rigour||Knowledge of a discipline|
|3||use appropriate techniques from complex analysis to solve 'real world' problems||Knowledge of a discipline||Communication and social skills|
|4||communicate mathematical ideas, processes and results effectively at different levels of formality.||Knowledge of a discipline||Communication and social skills|
- This text is for Complex Analysis: Wunsch, D, 2005, Complex Variables with Applications, 3rd edn, Pearson, Boston, MA. ISBN: ISBN-13: 978-0201756098 ISBN-10: 0201756099.
Teaching and assessment
Commonwealth Supported courses
For information regarding Student Contribution Amounts please visit the Student Contribution Amounts.
Commencing 2018 Commonwealth Supported only. Student contribution band: 2
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