| Modulekode | WTW 820 |
| Kwalifikasie | Postgraduate |
| Fakulteit | Faculty of Natural and Agricultural Sciences |
| Module-inhoud | Mathematical morphology – a theory for the analysis of special structures and a powerful methodology for the extraction of useful information from images. Morphological operators and their properties: erosion, dilation, opening, closing, granulometries. Applications to noise removal, filtering, extraction of features, edge detection, etc. LULU operators - properties and applications. Partial differential equations for morphological operators. |
| Modulekrediete | 1.00 |
| NQF Level | 09 |
| Programme |
|
| Prerequisites | Measure Theory and Functional Analysis on honours level |
| Contact time | 1 lecture per week |
| Language of tuition | Module is presented in English |
| Department | Mathematics and Applied Mathematics |
| Period of presentation | Semester 1 |
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