Subject Details
Dept     : ECE
Sem      : 5
Regul    : 2019
Faculty : K.Sangeetha
phone  : NIL
E-mail  : sangeethak.ece.snsce@gmail.com
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Lecture Notes

UNIT 1:
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Discrete Cosine Transform, SVD transform
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Neighbors of a pixel, Adjacency, Connectivity, Regions and Boundaries
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Basic concepts in sampling and Quantization, Representing digital images
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Image transforms - Properties of 2D DFT
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Wavelet transform
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Discrete Cosine Transform, SVD transform
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Introduction to Digital Image Processing system , Fundamentals in DIP
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Introduction to Digital Image Processing system , Fundamentals in DIP
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Components of an DIP, Structure of an Human Eye
UNIT 2:
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Geometric transformation
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Image Enhancement
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Histogram Processing- Histogram equalization
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Matching, Local Histogram Processing, histogram statistics for image enhancement
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Noise models–Inverse filtering
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Wiener filtering
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Constrained least mean square filtering
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Image Restoration: A model of image degradation/ restoration process
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Noise models–Inverse filtering
UNIT 3:
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Wavelet coding
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Transform coding
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Run length coding, Lossy compression
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Huffman Coding, Arithmetic Coding
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Huffman Coding, Arithmetic Coding
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lmage Compression: Need for compression
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line detection, Edge models
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Basic edge detection, Region based segmentation
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region growing, Region splitting and merging
UNIT 4:
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Dilation and Erosion process for binary and gray image with applications
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Basic concept of Morpological Image Processing
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Dilation and Erosion process for binary and gray image with applications
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Opening & Closing for binary image with applications
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Hit-or-Miss Transformation
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Basic Morphological Algorithms
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Morphological reconstruction
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Opening & Closing for gray image with applications
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Dilation and Erosion process for binary and gray image with applications
UNIT 5:
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Introduction to computer vision
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Image formation and Processing: Geometric primitives and transformations
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Image formation and Processing: Geometric primitives and transformations
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Linear Filtering
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Photometric image formation
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Applications of CV.
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Pyramids and Wavelets
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transformations- Applications of CV
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Fourier Transforms