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EECE 575:
Digital Image and Video
Processing |
Course Outline
- Mathematical Preliminaries (1 week)
- Linear shift invariant systems
- Fourier and Z transforms
- Matrix theory - Linear Algebra
- Random signals and discrete random fields
- Orthogonality principle in Estimation Theory
- Image Perception and Physical Modeling (1 week)
- The human eye
- Light, luminance, and brightness
- Color modeling and representation
- Imaging tools (camera, photographic film, stereo imaging)
- Image Capture, Sampling and Quantization (1 week)
- Scanning, recording, and displaying
- Sampling theory
- Quantization: uniform and non-uniform quantization
- Masking and visual quantization
- Mathematical Modeling (2 weeks)
- KLT, DFT, FFT, DCT, DST, Hadamard, Haar, and other transforms
- Properties of transforms: energy compaction, decorrelation
- Two-dimensional FIR filters: design and implementation
- Two-dimensional IIR filters: stability, convergence, implementation
- Mathematical Morphology
- ARMA models, linear prediction, spectral factorization
- Image Enhancement (1 week)
- Histogram modeling techniques
- Smoothing and sharpening
- Filtering, model-based enhancement
- Multi-component Image enhancement
- Image Restoration (1 week)
- Degradation/observation models
- Inverse filtering, interpolation, extrapolation
- Image Reconstruction from Projections (1 week)
- Projection-based image processing, tomography
- Radon Transform
- Convolution/back projection algorithms
- Image Analysis (1 week)
- Feature detection and extraction
- Boundary, region, and moment representation
- Image segmentation
- Digital Video (3 weeks)
- What is digital video?
- Spatio-temporal sampling and reconstruction
- Motion modeling and estimation
- Video filtering
Number of Lecture Hours: 3-0-0
Text: A Study Guide for Digital Image Processing, by M.
Smith and A. Docef.
Grading:
- Homework: 10%
- Midterm Exam: 20%
- Final Exam: 35%
- Project: 35%
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