Overview
The study of low-dimensional topology is the study of spaces of dimensions 2, 3, and 4, including the study of surfaces and their symmetries, knots and links, and structures on 3 and 4-manifolds. It has applications to mathematical fields such as geometry and dynamics; it also has modern applications to … For more content click the Read More button below.
Rules
Enrolment Rule
Contacts
Chief Examiner(s)
Associate Professor Jessica Purcell
Unit Coordinator(s)
Associate Professor Jessica Purcell
Notes
This unit is offered in alternate years commencing Semester 2, 2020
Learning outcomes
On successful completion of this unit, you should be able to:
1.
Formulate complex mathematical arguments using ideas from low-dimensional topology.
2.
Apply sophisticated tools of low-dimensional topology to tackle novel problems, for example, to distinguish or classify new spaces, etc.
3.
Communicate mathematical concepts and arguments.
4.
Apply critical thinking to judge the validity of mathematical reasoning.
Teaching approach
Active learning
Assessment
1 - Continuous assessment
2 - Examination (3 hours and 10 minutes)
Scheduled and non-scheduled teaching activities
Applied sessions
Lectures
Workload requirements
Workload
Availability in areas of study
Master of Mathematics