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Constraint Programming (COMP90046)
Graduate courseworkPoints: 12.5On Campus (Parkville)
About this subject
- Overview
- Eligibility and requirements
- Assessment
- Dates and times
- Further information
- Timetable(opens in new window)
Contact information
Semester 2
email: pstuckey@unimelb.edu.au
Overview
Availability | Semester 2 |
---|---|
Fees | Look up fees |
AIMS
The aims for this subject is for students to develop an understanding of approaches to solving combinatorial optimization problems with computers, and to be able to demonstrate proficiency in modelling and solving programs using a high-level modelling language, and understanding of different solving technologies. The modelling language used is MiniZinc.
INDICATIVE CONTENT
Topics covered will include:
- Modelling with Constraints
- Global constraints
- Multiple Modelling
- Model Debugging
- Scheduling and Packing
- Finite domain constraint solving
- Mixed Integer Programming
Intended learning outcomes
INTENDED LEARNING OUTCOMES (ILO)
On completion of this subject the student is expected to:
- Model a complex constraint problem using a high level modelling language
- Define and explore different search strategies for solving a problem
- Explain how modelling interacts with solving algorithms, and formulate models to take advantage of this using state of the art optimisation tools
- Explain different optimization technologies, and their strengths and weaknesses
Generic skills
On completion of this subject students should be able to have the following skills:
- Undertake problem identification, formulation, and solution
- Utilise a systems approach to complex problems and to design and for operational performance
- Manage information and documentation in solution creation
- Demonstrate improved capacity for creativity and innovation.
Last updated: 3 November 2022
Eligibility and requirements
Prerequisites
Code | Name | Teaching period | Credit Points |
---|---|---|---|
COMP90048 | Declarative Programming | Semester 2 (On Campus - Parkville) |
12.5 |
And
Code | Name | Teaching period | Credit Points |
---|---|---|---|
COMP90038 | Algorithms and Complexity |
Semester 2 (On Campus - Parkville)
Semester 1 (On Campus - Parkville)
|
12.5 |
OR Equivalent
Corequisites
None
Non-allowed subjects
433-433 Constraint Programming
433-633 Constraint Programming
433-671 Constraint Programming
Inherent requirements (core participation requirements)
The University of Melbourne is committed to providing students with reasonable adjustments to assessment and participation under the Disability Standards for Education (2005), and the Assessment and Results Policy (MPF1326). Students are expected to meet the core participation requirements for their course. These can be viewed under Entry and Participation Requirements for the course outlines in the Handbook.
Further details on how to seek academic adjustments can be found on the Student Equity and Disability Support website: http://services.unimelb.edu.au/student-equity/home
Last updated: 3 November 2022
Assessment
Additional details
- There are five project assignments done during the semester, requiring approximately 35 – 40 hours in total, due approximately every two weeks, (30%).
- One 3-hour end-of-semester examination (70%).
Hurdle requirement: To pass the subject, students must obtain at least:
- 50% overall
- 15/30 in the project assignments
- 35/70 in the end-of-semester written examination.
Intended Learning Outcomes (ILOs) 1, 2, 3, and 4 are addressed in the lectures, laboratory exercises, project assignments and the end-of-semester examination
Last updated: 3 November 2022
Dates & times
- Semester 2
Principal coordinator Peter Stuckey Mode of delivery On Campus (Parkville) Contact hours 36 hours, comprising of two 1-hour lectures and one 1-hour workshop per week Total time commitment 200 hours Teaching period 24 July 2017 to 22 October 2017 Last self-enrol date 4 August 2017 Census date 31 August 2017 Last date to withdraw without fail 22 September 2017 Assessment period ends 17 November 2017 Semester 2 contact information
email: pstuckey@unimelb.edu.au
Time commitment details
200 hours
Last updated: 3 November 2022
Further information
- Texts
Prescribed texts
None
- Subject notes
LEARNING AND TEACHING METHODS
The subject comprises a weekly 2 hour lecture followed by a 1 hour laboratory exercise. Weekly readings are assigned from the textbook, and laboratory exercises are assigned. Additionally, a significant amount of project work is assigned.
INDICATIVE KEY LEARNING RESOURCES
At the beginning of the year, the coordinator will propose a textbook on constraint programming and will be made available through University Book Shop and library. The current suggested textbook is
Programming with Constraints: an Introduction. Kim Marriott and Peter J. Stuckey, MIT Press. 1998.
CAREERS / INDUSTRY LINKS
The IT industry is a large and steadily growing industry. Increasingly companies are seeking to use optimization technology to provide decision support, assist in strategic and tactical planning, and manage daily operations. Modelling skills and understanding of optimization technology are essential for working in the optimization industry, for example in optimization consulting companies, or within the strategic planning groups within any major company. Most large companies have many problems that require optimization technology to be solved. Modelling and solving skills are also vital for employees whose role is to tackle these problems.
- Related Handbook entries
This subject contributes to the following:
Type Name Course Master of Data Science Course Master of Science (Computer Science) Course Doctor of Philosophy - Engineering Course Master of Philosophy - Engineering Course Master of Information Technology Course Master of Information Technology Course Ph.D.- Engineering Informal specialisation Computer Science Informal specialisation Master of Engineering (Mechatronics) Major MIT Computing Specialisation Informal specialisation Master of Engineering (Software) Specialisation (formal) Software Specialisation (formal) Mechatronics Major MIT Distributed Computing Specialisation Major Computer Science Specialisation (formal) Computing Specialisation (formal) Distributed Computing - Available through the Community Access Program
About the Community Access Program (CAP)
This subject is available through the Community Access Program (also called Single Subject Studies) which allows you to enrol in single subjects offered by the University of Melbourne, without the commitment required to complete a whole degree.
Entry requirements including prerequisites may apply. Please refer to the CAP applications page for further information.
Additional information for this subject
Subject coordinator approval required
Last updated: 3 November 2022