Overview
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Learning outcomes
Explain the significance of intrinsic measures of curvature, for curves and surfaces in 3-dimensional space.
Perform calculations of curvature and related quantities for curves and surfaces in 3-dimensional spaces.
Explain and apply important concepts and theorems about the geometry of curves and surfaces in 3-dimensional space.
Apply results about differential geometry to write proofs and solve problems about curves and surfaces in 3-dimensional space.
Recognise many of the links between differential geometry and other areas of mathematics and physics, such as real and complex analysis, linear algebra, differential equations, and general relativity.
Communicate mathematical ideas relating to differential geometry in a clear, precise and rigorous manner.
Assessment summary
Examination (3 hours and 10 minutes): 60% (Hurdle)
Continuous assessment: 40% (Hurdle)
Hurdle requirement: If you would otherwise have passed the unit but you do not achieve at least 45% in the end of semester written examination and continuous assessment you will receive a Hurdle Fail (NH) grade and a mark of 45 on your transcript.
Workload requirements
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