This unit (NEE2201) treats both transient and steady-state analysis of linear time-invariant systems by using Fourier and Laplace transform methods. In addition to periodic signals, signals represented by singularity function will also be included as forcing functions. The application of system concepts, which include transfer functions, poles and zeros, frequency response functions, and state variables, will be emphasised.
Unit details
Location:
Study level:
Undergraduate
Credit points:
12
Unit code:
NEE2201
Prerequisites
NEF1201 - Engineering Mathematics 2
NEE2101 - Electrical Circuits
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Learning Outcomes
| 1. | Adapt and apply Fourier series, Fourier transforms, and Laplace transforms to the analysis of signals and linear time-invariant systems; | ||
| 2. | Apply the Fourier series and Fourier transforms to the frequency-domain analysis of linear time-invariant systems; | ||
| 3. | Apply the Laplace transforms to the time-domain analysis of linear time-invariant systems described by linear differential equations and by state variables; and | ||
| 4. | Fluently employ MatLab commands and Simulink to analyse and evaluate linear time-invariant systems using Fourier series, Fourier transforms, and Laplace transforms. |
Assessment
| Assessment type | Description | Grade |
|---|---|---|
| Laboratory Work | Practical Lab Assessment | 10% |
| Test | Tests (3) | 50% |
| Report | Laboratory Reports (3) | 40% |
Required reading
Fundamentals of Electric Circuits 7th ed.
Alexander, C.K., & M.N.O. Sadiku (2020)
McGraw-Hill
Where to next?
As part of a course
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