Overview

Optimisation is the process of maximizing or minimizing some objective of interest, while satisfying constraints. Optimisation problems are fundamental and ubiquitous in the study of machine learning, signal processing, and statistics. This subject will develop the mathematical theory, introduce useful tools, and explain the algorithms and their implementation. A variety … For more content click the Read more button below.

Portfolio

Office of the Provost

Subject coordinator

Peter Van Der Kamp

Subject type

Postgraduate

Year level

Year Level 5 - Masters

AQF level

Level 9 - Masters Degree

Available as elective

No

Available to study abroad / exchange students

No

Capstone subject

No

Academic progress review - Schedule A subject

No

Subject instances

To view instance specific details which include - Assessments, Class requirements and Subject instance coordinators - please select your preferred instance via the drop-down menu at the top right-hand side of this page.

Career ready

Work based learning (placement):No

Graduate capabilities

COMMUNICATION - Digital Capability
DISCIPLINE KNOWLEDGE AND SKILLS
INQUIRY AND ANALYSIS - Critical Thinking and Problem Solving

Subject intended learning outcomes

On successful completion you will be able to:
1.
Translate real-world problems into mathematical form, using the language of optimisation theory.
2.
Synthesise information, concepts and theories of unconstrained optimisation, linear programming and nonlinear problems.
3.
Employ tools and implement solution methods and algorithms for unconstrained optimisation, linear programming and nonlinear problems.
4.
Apply optimisation techniques to a range of practical problems.

Requisite rules

Prerequisites: Students must be admitted in one of the following courses: SHS (in mathematics or statistics), SHCS, SMDS, SMENM, TM001, SMDSO .