Digital Image Processing COSC 6380/4393
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1 Digital Image Processing COSC 6380/4393 Lecture 21 Nov 16 th, 2017 Pranav Mantini Ack: Shah. M
2 Image Processing Geometric Transformation Point Operations Filtering (spatial, Frequency) Input Restoration/ Reconstruction Color Image Processing... Semantic meaning Output
3 Edge Detection Edge Detection Identify pixels that represent edges in the image
4 Why detect edges 1. Visual system The importance of using edges is also supported by nature The visual systems of mammals contain cells with gradient-based Gabor-like response. Initial stages of mammalian vision systems involve detection of edges and local features 2. Computer vision algorithms for Object detection and recognition Object recognition, stereo, texture analysis, motion analysis, image enhancement, image compression
5 Edge Formation
6 Edge Detection Goal: Identify sudden changes (discontinuities) in an image Intuitively, most semantic and shape information from the image can be encoded in the edges Source: D. Lowe
7 What is an Edge? Discontinuity of intensities in the image Edge models
8 Characterizing edges An edge is a place of rapid change in the image intensity function Slide Credit: James Hays
9 Characterizing edges An edge is a place of rapid change in the image intensity function Slide Credit: James Hays
10 Effects of noise Consider a single row or column of the image Plotting intensity as a function of position gives a signal
11 Effects of noise Consider a single row or column of the image Plotting intensity as a function of position gives a signal Where is the edge?
12 Solution: smooth first
13 Solution: smooth first
14 Derivative theorem of convolution Differentiation is convolution, and convolution is associative:
15 Derivative theorem of convolution
16 Derivative theorem of convolution
17 Tradeoff between smoothing and localization Smoothed derivative removes noise, but blurs edge. Also finds edges at different scales.
18 Derivative in Two-Dimensions Definition Approximation Convolution kernels
19 Image Derivatives
20 Edge Detection Goals
21 Edge Detection Goals 1. Good detection: Low false alarm rate and low false dismissal rate: maximize S/ N ratio 2. Good localization: Mark point closest to center of true edge: minimize distance between marked point and center 3. Uniqueness: Only one response to a single edge 4. Good property measurement: Orientation, contrast, etc.
22 1D Edge Detection An ideal edge is a step function 22
23 1D Edge Detection The first derivative of I (x) has a peak at the edge The second derivative of I (x) has a zero crossing at the edge 23
24 Edge Detectors First order derivative based Second order derivative based
25 Edge Detectors First order derivative based Prewit Sobel Second order derivative based Marr-Hildreth (Laplacian of Gaussian ) Canny (Gradient of Gaussian)
26 First order edge detectors 1. Compute derivatives In x and y directions 2. Find gradient magnitude 3. Threshold gradient magnitude
27 Prewit: Compute derivatives In x directions Image Average smoothing in Y direction Smooth image Gradient in X direction Edges in X
28 Prewit: Compute derivatives In x and y directions Image Image Average smoothing in Y direction Average smoothing in X direction Smooth image Smooth image Gradient in X direction Gradient in Y direction Edges in X Edges in Y
29 Sobel : Compute derivatives In x and y directions Image Image Average smoothing in Y direction Average smoothing in X direction Smooth image Smooth image Gradient in X direction Gradient in Y direction Edges in X Edges in Y
30 Sobel Edge Detector
31 Pros: 1. Quick and simple Prewitt and Sobel Cons: 1. Detection: sensitive to noise 2. Uniqueness: Multiple responses (dependent on smoothing) 3. Requires tuning to define threshold
32 Second Order Derivative Edge Detection Methods Marr Hildreth Edge Detector 1. Smooth image by Gaussian filter S 2. Apply second order derivative to S 2 S (Laplacian) 3. Find zero crossings Scan along each row, record an edge point at the location of zero-crossing. Repeat above step along each column
33 Marr Hildreth Edge Detector Gaussian smoothing Find Laplacian
34 Marr Hildreth Edge Detector Laplacian of Gaussian (LoG)
35 Finding Zero Crossings 1. Four cases of zero-crossings : {+,-} {+,0,-} {-,+} {-,0,+} 2. Slope of zero-crossing {a, -b} is a+b. 3. To mark an edge compute slope of zero-crossing Apply a threshold to slope
36 Example
37 Marr Hildreth Edge Detector 1. Apply LoG to the Image 2. Find zero-crossings from each row 3. Find slope of zero-crossings 4. Apply threshold to slope and mark edges
38 Quality of an Edge
39 Quality of an Edge
40 Quality of an Edge
41 Quality of an Edge
42 Canny Edge Detector Criterion 1: Good Detection: The optimal detector must minimize the probability of false positives as well as false negatives. Criterion 2: Good Localization: The edges detected must be as close as possible to the true edges. Single Response Constraint: The detector must return one point only for each edge point.
43 Canny Edge Detector Steps 1. Smooth image with Gaussian filter
44 Canny Edge Detector Steps 1. Smooth image with Gaussian filter 2. Compute derivative of filtered image
45 Canny Edge Detector Steps 1. Smooth image with Gaussian filter 2. Compute derivative of filtered image 3. Find magnitude and orientation of gradient
46 Canny Edge Detector Steps 1. Smooth image with Gaussian filter 2. Compute derivative of filtered image 3. Find magnitude and orientation of gradient 4. Apply Non-maximum Suppression
47 Canny Edge Detector Steps 1. Smooth image with Gaussian filter 2. Compute derivative of filtered image 3. Find magnitude and orientation of gradient 4. Apply Non-maximum Suppression 5. Apply Hysteresis Threshold
48 Smoothing Canny Edge Detector First Two Steps Derivative
49 Canny Edge Detector Derivative of Gaussian
50 Canny Edge Detector Derivative of Gaussian
51 Canny Edge Detector Derivative of Gaussian
52 Canny Edge Detector First Two Steps
53 Canny Edge Detector First Two Steps
54 Canny Edge Detector First Two Steps
55 Canny Edge Detector Third Step Gradient magnitude and gradient direction
56 Canny Edge Detector Third Step Gradient magnitude and gradient direction
57 Canny Edge Detector Third Step Gradient magnitude and gradient direction
58 Example
59 Derivative of Gaussian filter
60 Compute Gradients (DoG)
61 Edge Direction Vs Gradient Direction Gradient is maximum in the direction perpendicular to the edge Edge direction Maximum gradient direction Edge
62 Get Orientation at Each Pixel Threshold at minimum level Get orientation theta = tan 1 gy/gx
63 Canny Edge Detector Fourth Step Non maximum suppression
64 Canny Edge Detector Fourth Step Non maximum suppression
65 Canny Edge Detector Non-Maximum Suppression Suppress the pixels in S which are not local maximum
66 Canny Edge Detector Non-Maximum Suppression Suppress the pixels in S which are not local maximum
67 Canny Edge Detector Non-Maximum Suppression
68 Canny Edge Detector Hysteresis Thresholding If the gradient at a pixel is above High, declare it as an edge pixel below Low, declare it as a non-edge-pixel between low and high Consider its neighbors iteratively then declare it an edge pixel if it is connected to an edge pixel directly or via pixels between low and high.
69 Connectedness Canny Edge Detector Hysteresis Thresholding
70 Connectedness Canny Edge Detector Hysteresis Thresholding
71 Connectedness Canny Edge Detector Hysteresis Thresholding
72 Canny Edge Detector Hysteresis Thresholding
73 Canny Edge Detector Hysteresis Thresholding
74 Canny Edge Detector Hysteresis Thresholding
75 Canny Edge Detector Hysteresis Thresholding
76 Canny Edge Detector Hysteresis Thresholding Scan the image from left to right, topbottom.
77 Canny Edge Detector Hysteresis Thresholding Scan the image from left to right, topbottom. The gradient magnitude at a pixel is above a high threshold declare that as an edge point
78 Canny Edge Detector Hysteresis Thresholding Scan the image from left to right, topbottom. The gradient magnitude at a pixel is above a high threshold declare that as an edge point Then recursively consider the neighbors of this pixel. If the gradient magnitude is above the low threshold declare that as an edge pixel.
79 Canny Edge Detector Hysteresis Thresholding
80 Canny Edge Detector Hysteresis Thresholding
81 Before Non-max Suppression Slide
82 Before Non-max Suppression Slide
83 Hysteresis thresholding Threshold at low/high levels to get weak/strong edge pixels Do connected components, starting from strong edge pixels
84 Final Canny Edges
85 Effect of σ (Gaussian kernel spread/size) The choice of σ depends on desired behavior large σ detects large scale edges small σ detects fine features
86 Digital Image Processing
87 1. Pin hole camera Image Acquisition
88 Image Acquisition 1. Pin hole camera 2. OPTICS OF THE EYE
89 Image Acquisition 1. Pin hole camera 2. OPTICS OF THE EYE 3. OPTICAL IMAGING GEOMETRY light source (point source) emitted rays image object sensing plate, emulsion, etc focal length lens reflected rays
90 Image Acquisition 1. Pin hole camera 2. OPTICS OF THE EYE 3. OPTICAL IMAGING GEOMETRY 4. Image Sampling and Quantization
91 Image Acquisition 1. Pin hole camera 2. OPTICS OF THE EYE 3. OPTICAL IMAGING GEOMETRY 4. Image Sampling and Quantization 5. Spatial and Intensity Resolution 6. Resampling
92 Digital Image Processing
93 BINARY IMAGES Processing 1. GRAY-LEVEL IMAGE HISTOGRAM
94 BINARY IMAGES Processing 1. GRAY-LEVEL IMAGE HISTOGRAM 2. THRESHOLDING
95 BINARY IMAGES Processing 1. GRAY-LEVEL IMAGE HISTOGRAM 2. THRESHOLDING 3. LOGICAL OPERATIONS
96 BINARY IMAGES Processing 1. GRAY-LEVEL IMAGE HISTOGRAM 2. THRESHOLDING 3. LOGICAL OPERATIONS 4. BLOB COLORING
97 BINARY IMAGES Processing 1. GRAY-LEVEL IMAGE HISTOGRAM 2. THRESHOLDING 3. LOGICAL OPERATIONS 4. BLOB COLORING 5. BINARY MORPHOLOGY
98 BINARY IMAGES Processing 1. GRAY-LEVEL IMAGE HISTOGRAM 2. THRESHOLDING 3. LOGICAL OPERATIONS 4. BLOB COLORING 5. BINARY MORPHOLOGY 6. Binary image Compression
99 Digital Image Processing
100 Image Enhancement and Filtering 1. Linear Point operations
101 Image Enhancement and Filtering 1. Linear Point operations 2. Histogram shaping
102 Image Enhancement and Filtering 1. Linear Point operations 2. Histogram shaping 3. Algebraic Operations
103 Image Enhancement and Filtering 1. Linear Point operations 2. Histogram shaping 3. Algebraic Operations 4. DFT
104 Image Enhancement and Filtering 1. Linear Point operations 2. Histogram shaping 3. Algebraic Operations 4. DFT 5. Spatial filtering
105 Image Enhancement and Filtering 1. Linear Point operations 2. Histogram shaping 3. Algebraic Operations 4. DFT 5. Spatial filtering 6. Convolution Theorem 7. Frequency Filtering
106 Digital Image Processing
107 1. Degradation model Image Restoration
108 Image Restoration 1. Degradation model 2. Modelling and estimating Noise
109 Image Restoration 1. Degradation model 2. Modelling and estimating Noise 3. Statistical and periodic noise
110 Image Restoration 1. Degradation model 2. Modelling and estimating Noise 3. Statistical and periodic noise 4. Mean and order statistic filters
111 Image Restoration 1. Degradation model 2. Modelling and estimating Noise 3. Statistical and periodic noise 4. Mean and order statistic filters 5. Model degradation functions
112 Image Restoration 1. Degradation model 2. Modelling and estimating Noise 3. Statistical and periodic noise 4. Mean and order statistic filters 5. Model degradation functions 6. Inverse filtering
113 Digital Image Processing
114 Color Image Processing 1. Color Fundamentals
115 Color Image Processing 1. Color Fundamentals 2. Color Models
116 Color Image Processing 1. Color Fundamentals 2. Color Models 3. Psuedo color image processing
117 Color Image Processing 1. Color Fundamentals 2. Color Models 3. Psuedo color image processing 4. Full color image processing
118 Digital Image Processing
119 1. Edge Formation Edge Detection
120 Edge Detection 1. Edge Formation 2. Characterizing edges
121 Edge Detection 1. Edge Formation 2. Characterizing edges 3. First order Derivatives 4. Second order derivatives 5. Canny edge detector
122 Digital Image Processing ~
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