Overview
This unit develops the main tools from algebra that are used to study and distinguish spaces. These tools are used in a variety of fields, from mathematics to theoretical physics to computer science. Algebraic topology relates to concrete problems, and sophisticated tools will be presented to tackle such problems. The … 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, 2019.
Learning outcomes
On successful completion of this unit, you should be able to:
1.
Demonstrate a profound understanding of the core concepts in algebraic topology.
2.
Formulate complex mathematical arguments in algebraic topology.
3.
Apply sophisticated tools of algebraic topology to tackle new problems.
4.
Communicate difficult mathematical concepts and arguments with clarity.
5.
Apply critical thinking to judge the validity of mathematical reasoning.
Assessment summary
Examination (3 hours and 10 minutes): 60% (Hurdle)
Continuous assessment: 40%
Hurdle requirement: If you would otherwise have passed the unit but who do not achieve at least 45% of the marks available for the end-of-semester examination will receive a Hurdle Fail (NH) grade and a mark of 45 on your transcript.
Workload requirements
Workload
Availability in areas of study
Master of Mathematics