Courses & Units
Power System Dynamics and Stability ENG766
Hobart
Introduction
The aim of this unit is to provide students expertise in the analysis of power system dynamics and stability for practical applications. The unit covers an introduction to the concept of power system stability, representation of synchronous machines and AC transmission modelling in stability studies, static and dynamic load models, steam and hydro turbines and governing systems, HVDC systems and their representation in stability studies, small-signal stability concept, eigenvalues and eigenvectors, small-signal stability of a single machine and multimachine systems, transient stability concept, simulation of power system dynamic response, direct method of transient stability analysis, voltage stability and voltage collapse, wide-area monitoring, and impact of wind and solar integration on power system dynamics.
It is highly recommended for students to have a background in power systems.
Summary
| Unit name | Power System Dynamics and Stability |
|---|---|
| Unit code | ENG766 |
| Credit points | 12.5 |
| College/School | College of Sciences and Engineering School of Engineering |
| Discipline | Engineering |
| Coordinator | Doctor Sarah Lyden |
| Delivered By | Delivered wholly by the provider |
Availability
| Location | Study period | Attendance options | Available to | ||
|---|---|---|---|---|---|
| Hobart | Semester 1 | On-Campus | International | Domestic | |
Key
- On-campus
- Off-Campus
- International students
- Domestic students
Key Dates
| Study Period | Start date | Census date | WW date | End date |
|---|---|---|---|---|
| Semester 1 | 22/2/2021 | 23/3/2021 | 12/4/2021 | 30/5/2021 |
* The Final WW Date is the final date from which you can withdraw from the unit without academic penalty, however you will still incur a financial liability (refer to How do I withdraw from a unit? for more information).
Unit census dates currently displaying for 2021 are indicative and subject to change. Finalised census dates for 2021 will be available from the 1st October 2020. Note census date cutoff is 11.59pm AEST (AEDT during October to March).
Learning Outcomes
- Determine small-signal stability of power systems using eigenvalues and eigenvectors.
- Evaluate power system dynamic response in systems with increasing renewable generation using appropriate commercial software.
- Evaluate transient stability of a power system using the equal area criterion.
- Investigate voltage stability and conditions for voltage collapse.
- Evaluate the impact of renewable energy integration by simulating power system dynamics.
Fee Information
| Field of Education | Commencing Student Contribution 1,3 | Grandfathered Student Contribution 1,3 | Approved Pathway Course Student Contribution 2,3 | Domestic Full Fee 4 |
|---|---|---|---|---|
| 031301 | $993.00 | $993.00 | not applicable | $2,798.00 |
- Available as a Commonwealth Supported Place
- HECS-HELP is available on this unit, depending on your eligibility3
- FEE-HELP is available on this unit, depending on your eligibility4
1 Please refer to more information on student contribution amounts.
2 Please refer to more information on eligibility and Approved Pathway courses.
3 Please refer to more information on eligibility for HECS-HELP.
4 Please refer to more information on eligibility for FEE-HELP.
If you have any questions in relation to the fees, please contact UConnect or more information is available on StudyAssist.
Please note: international students should refer to What is an indicative Fee? to get an indicative course cost.
Requisites
Prerequisites
ENG75X Power Systems 1Teaching
| Assessment | Test or quiz (10%)|Examination - invigilated (externally - Exams Office) (30%)|Project (60%) |
|---|---|
| Timetable | View the lecture timetable | View the full unit timetable |
Textbooks
| Required |
Required readings will be listed in the unit outline prior to the start of classes. |
Links | Booktopia textbook finder |
|---|
The University reserves the right to amend or remove courses and unit availabilities, as appropriate.