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Nonlinear optimisation
MTH4331
Synopsis
This unit covers the theory of nonlinear optimisation, numerical methods for solving unconstrained and constrained nonlinear optimisation problems, and the mathematical theory of why these methods work. Their behaviour is explored in programming exercises using Matlab.
Topics covered include convexity, necessary and sufficient optimality conditions, gradient descent, Newton’s method, globalised Newton, inexact Newton, quasi Newton, trust-region Newton, projected gradient descent, Newton-Lagrange iteration, penalty methods, and SQP methods.
Sourced from the Monash Handbook 2026.
Quick facts
- Credit points
- 6
- Level
- 4
- Audience
- Postgraduate
- Type
- Coursework
- School
- Faculty of Science
- Faculty
- School of Mathematics
- Handbook year
- 2026
Prerequisites (2)
- Real analysisMTH2140
- Real analysisMTH3140
What it unlocks
Nothing in the visible graph depends on this unit.