| CCE2101 Signal Analysis | | | |
| Code | CCE2101 |
| Title | Signal Analysis | | Credits | 4 | | Lecuter(s) | Victor Buttigieg | | Objectives | This course is an introduction to the tools used in signal processing to analyse the signal in time/frequency. | | Syllabus | • Linear time invariant systems:
- Discrete and continuous time systems.
- Impulse response of systems.
- The convolution sum and the convolution integral.
• Fourier Series Analysis:
- Trigonometric and exponential forms of the fourier series for periodic signals.
- Properties of the Fourier series.
- The RMS of a complex waveform.
• Fourier Transform Analysis:
- Continuous time Fourier transform for non-periodic signals.
- Properties of the fourier transform.
- Analysis of linear circuits using the Fourier transform.
• Power and Energy Spectral Density Functions:
- Correlation.
- Discrete-time Fourier Transform and the Discrete Fourier Transform Sampling.
- The Sampling theorem.
- Aliasing.
- Reconstruction | | Reading | • Operheim A.V. & Willsky A.S., Signals & Systems, 2nd edition, Prentice Hall, ISBN 0-13-814757-4 | | Assessment | Practical: 10%
Examination: 90% |
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