Overview
Offerings
S2-01-CLAYTON-ON-CAMPUS
Rules
Enrolment Rule
Contacts
Chief Examiner(s)
Dr Gregory Markowsky
Unit Coordinator(s)
Dr Gregory Markowsky
Notes
This Level 4 unit and its Level 3 counterpart MTH3020 share the same core content and learning activities such as seminars and applied classes. However, studies at Level 4 are distinguished from those at Level 3 by a deeper understanding of mathematical theories and their applications, more challenging assessment tasks, higher levels of critical thinking, and greater autonomy in learning.
Learning outcomes
Demonstrate a deep understanding of complex numbers and functions
Compute and interpret line integrals in the complex plane using advanced techniques
Apply Cauchy’s integral theorem and its implications in various contexts
Develop and manipulate Laurent and Taylor series for complex functions
Master the method of Laplace transforms and proficiently evaluate inverse transforms.
Recognise the significance of complex analysis and its applications in physics and engineering and illustrate with real-world examples.
Utilise computer algebra systems to facilitate and enhance the application of complex analysis techniques.
Teaching approach
Active learning
Assessment
1 - Continuous assessment
2 - Final Assessment - Exam (3 hours and 10 minutes)
Scheduled and non-scheduled teaching activities
Applied sessions
Seminars
Workload requirements
Workload
Learning resources
Required resources
Recommended resources
Other unit costs
Costs are indicative and subject to change.
Miscellaneous items required (unit course reader, printing, stationery) - $120.
Availability in areas of study
Mathematical statistics
Mathematics
Pure mathematics