DOCSLIB.ORG

Corner Detection in Textured Color Images

Total Page：16

File Type：pdf, Size：1020Kb

Download full-text PDF Read full-text
Corner Detection in Textured Color Images In IEEE Seventh International Conference on Computer Vision, Volume 2, pages 1039-1045, September 1999 Corner Detection in Textured Color Images Mark A. Ruzon Carlo Tomasi Computer Science Department Stanford University Stanford, CA 94305 Abstract [4]showed that edges found by rst-derivative op era- tors tend to \round o " corners. Without using the Corner models in the literature have laggedbehind image itself, it is imp ossible to distinguish true cor- edge models with respect to color and shading. We use ners from curved b oundaries. Therefore, we opt for a botharegion model, based on distributions of pixel col- direct approach. ors, and an edge model, which removes false positives, At a conceptual level, corner and edge detection to perform corner detection on color images whose re- algorithms b oth compute the degree to whichtwo ad- gions contain texture. We show results on a variety jacent regions are dissimilar. Corners do not bisect an of natural images at di erent scales that highlight the op erator's supp ort, however, and the resulting asym- problems that occur when boundaries between regions metry must b e accounted for. Also, corners are p oint have curvature. features, so only one resp onse to the same part of the 1 Intro duction image can b e accepted. Detecting junctions, though, requires accepting multiple resp onses of the corner de- Corners and junctions (multiple corners at the same tector in the same or nearly the same image lo cation. image lo cation) are crucial for high-level vision tasks b ecause they represent o cclusions useful to stereo and Our approach uses b oth a region mo del, from which motion algorithms, and they provide shap e informa- we create a set of corner candidates, and an edge tion for ob ject recognition. They are arguably at least mo del, which decides whether to accept or reject a as imp ortant as edges, yet currentedgemodelsinvoke candidate. We mo del a corner as twoadjacent regions fewer assumptions and are more robust than current that di er in their color distributions. The resulting corner mo dels. op erator generalizes edge detection to asymmetric re- gions with multiple colors p er region. Multiple colors Sp eci cally, edge mo dels prop osed in the literature are represented by a set of p oint masses in a color are sup erior to existing corner mo dels with resp ect to space. The distance b etween two such sets is found color and shading. Many color edge detectors have using the Earth Mover's Distance, which measures the b een prop osed ([1], [5], and [11] form a representative minimum amountof\work" required to transform one sample), but corner detectors have b een con ned to set into the other in that space. greyscale images. Certain algorithms (e.g. [8]) app ear to b e easily extendable to color images. The e ects The advantage of this mo del is that we can detect of shading on the direction of the image gradientwere corners (and edges, see [10]) in textured regions where mo deled byWang and Binford [12] to create an edge other detectors cannot. Two textures mayhavethe detector insensitive to shading, while most corner de- same \mean color," for example, even though they tectors assume that regions are of constantintensity have no color in common. Furthermore, the texture (Alvarez and Morales [2] assumed level sets). need not b e homogeneous as long as its colors are suf- ciently di erent from its neighb ors. Many corner detectors start with an edge map rather than an image (e.g. [6] and [7]), whichwould An edge mo del is also necessary, b ecause corners app ear to mitigate such e ects. However, wear- cannot exist indep endently of edges. Our mo del, in- gue against using these indirect metho ds for tworea- spired by Deriche and Giraudon's, presumes that at sons: (1) using the output of an algorithm whose goal the twoendpoints of the corner, there is a strong is something other than corner detection causes un- edge resp onse in the same direction. Furthermore, the known biases and errors to propagate into the corner edge resp onse b etween the two endp oints of the corner detector, and (2) the analysis of Deriche and Giraudon should b e weaker than the corner resp onse. Wecan A B R (x,y) α SO S θ I partial normalized (a) (b) A B A B S 1 0 S 1 0 I I Figure 1: Parts of the region mo del. (a) Illustra- S 1 6 S 1=7 6=7 O O tion of op erator parameters. (b) The pixel weighting EMD: 0 EMD: 6=7 function, a surface of revolution of half of a Gaussian derivative function. Figure 2: The normalized EMD can detect corners that the partial EMD cannot. compare corner candidates with this mo del to exclude most false p ositives in the op erator's resp onse. If mul- equally breaks the circle into wedges, allowing ecient tiple candidates all resp ond well to the same corner, up dating of the signatures. Weuse15 wedges. we group them and cho ose the \b est" candidate. We represent colors in the CIE-Lab color space [13], The next two sections explain the region and edge in which short, Euclidean distances are p erceptually mo dels, resp ectively, after whichwe present the results accurate. Toaccount for the fact that long distances and our conclusions. are not, we use a normalized measure that saturates: 2 The Region Mo del d =1 exp(E = ); ij ij In this section we develop a mo del of two adjacent where E is the Euclidean distance b etween color i regions and the p erceptual distance b etween them. In ij and color j ,and =14:0 is a constant determining Section 2.1 we summarize the representation of a re- the steepness of the function. gion as a color signature; details are in [10]. Section 2.2 The distance b etween two color signatures is found tackles the problem of asymmetry b etween the two re- using the Earth Mover's Distance (EMD) [9]. The gions, and Section 2.3 explains how initial corner can- EMD measures the minimum amountofphysical work didates are selected. needed to move the masses of one signature into cor- 2.1 Color Signatures resp ondence with the other. In our formulation, the A color signature is a set of p oint masses that rep- EMD lies in [0, 1] since the maximum amountofmass resents one of the two regions. There are ve param- that can b e moved and the maximum distance it can eters that determine which pixels will b elong to each move are b oth 1. region: (x; y ), the lo cation of the center of the win- 2.2 Partial EMD vs. Normalized EMD dow; 2 [0; 360), the orientation of the corner (de- After creating two color signatures, S inside the I ned as the angle formed by the p ositive x-axis and corner and S outside it, we can use the EMD to O the \clo ckwise" side of the corner); 2 (0; 180], the measure the similaritybetween the two regions. An angle subtended by the corner; and R, the scale pa- imp ortant issue in this computation that is not present rameter (Figure 1(a)). Because it is natural to con- when using this mo del for edge detection is that S O sider a corner as a wedge, the window is a circle of always has more mass than S . I radius R. We normalize S to have a mass of 1, regardless I Vector quantization applied to the circle deter- of the value of , to preserve the same output range. mines the numb er and lo cation of the p oint masses. There are twoways to normalize S :wecanusethe O Each pixel contributes a weight dep endent onlyonits same constant and nd the EMD b etween signatures distance to the center. The p olar function f (r )= of unequal mass (\partial" EMD), or we can assign 2 r 2 2 cr e S a mass of 1 also (\normalized" EMD). , where c is a normalizing constantand = O Eachtyp e of EMD has di erent advantages. In R=3, is the p ositive half of a 1-D Gaussian deriva- Figure 2 the normalized EMD detects a corner that the tive function revolved around the y -axis (Figure 1(b)). partial EMD do es not. A 45 corner consists entirely Isotropy simpli es computations over all combinations of color A, while the oustide region has amounts of of and b ecause the mass that each pixel contributes colors A and B (a p erceptual distance of 1 from A)in remains constant. Sampling the ranges of and or the corners that we do detect, B in natural images. F it is b est to describ e them as accurately as p ossible. SO Finding Corner Candidates 2.3 y measur- The pro cess of corner detection b egins b SI ver all circular windows and for all ing the EMD o A combinations of and . The result is a list of three- 30 partial normalized dimensional tensors, one for eachvalue of . Corner A B A B candidates are maximum values over x, y , and that S 1 0 S 1 0 I I are ab ove a threshold. Parab olic interp olation over S 0.8 10.2 S 0:07 0:93 O O gives the actual strength and orientation of a candi- EMD: 0.2 EMD: 0.93 date.
Load more

Recommended publications
  • Snakes, Shapes, and Gradient Vector Flow
    IEEE TRANSACTIONS ON IMAGE PROCESSING, VOL. 7, NO. 3, MARCH 1998 359 Snakes, Shapes, and Gradient Vector Flow Chenyang Xu, Student Member, IEEE, and Jerry L. Prince, Senior Member, IEEE Abstract—Snakes, or active contours, are used extensively in There are two key difficulties with parametric active contour computer vision and image processing applications, particularly algorithms. First, the initial contour must, in general, be to locate object boundaries. Problems associated with initializa- close to the true boundary or else it will likely converge tion and poor convergence to boundary concavities, however, have limited their utility. This paper presents a new external force to the wrong result. Several methods have been proposed to for active contours, largely solving both problems. This external address this problem including multiresolution methods [11], force, which we call gradient vector flow (GVF), is computed pressure forces [10], and distance potentials [12]. The basic as a diffusion of the gradient vectors of a gray-level or binary idea is to increase the capture range of the external force edge map derived from the image. It differs fundamentally from fields and to guide the contour toward the desired boundary. traditional snake external forces in that it cannot be written as the negative gradient of a potential function, and the corresponding The second problem is that active contours have difficulties snake is formulated directly from a force balance condition rather progressing into boundary concavities [13], [14]. There is no than a variational formulation. Using several two-dimensional satisfactory solution to this problem, although pressure forces (2-D) examples and one three-dimensional (3-D) example, we [10], control points [13], domain-adaptivity [15], directional show that GVF has a large capture range and is able to move snakes into boundary concavities.
    [Show full text]
  • Good Colour Maps: How to Design Them
    Good Colour Maps: How to Design Them Peter Kovesi Centre for Exploration Targeting School of Earth and Environment The University of Western Australia Crawley, Western Australia, 6009 [email protected] September 2015 Abstract Many colour maps provided by vendors have highly uneven percep- tual contrast over their range. It is not uncommon for colour maps to have perceptual flat spots that can hide a feature as large as one tenth of the total data range. Colour maps may also have perceptual discon- tinuities that induce the appearance of false features. Previous work in the design of perceptually uniform colour maps has mostly failed to recognise that CIELAB space is only designed to be perceptually uniform at very low spatial frequencies. The most important factor in designing a colour map is to ensure that the magnitude of the incre- mental change in perceptual lightness of the colours is uniform. The specific requirements for linear, diverging, rainbow and cyclic colour maps are developed in detail. To support this work two test images for evaluating colour maps are presented. The use of colour maps in combination with relief shading is considered and the conditions under which colour can enhance or disrupt relief shading are identified. Fi- nally, a set of new basis colours for the construction of ternary images arXiv:1509.03700v1 [cs.GR] 12 Sep 2015 are presented. Unlike the RGB primaries these basis colours produce images whereby the salience of structures are consistent irrespective of the assignment of basis colours to data channels. 1 Introduction A colour map can be thought of as a line or curve drawn through a three dimensional colour space.
    [Show full text]
  • Gradient Magnitude Similarity Deviation: an Highly Efficient Perceptual Image Quality Index
    1 Gradient Magnitude Similarity Deviation: An Highly Efficient Perceptual Image Quality Index Wufeng Xue, Lei Zhang, Member IEEE, Xuanqin Mou, Member IEEE, and Alan C. Bovik, Fellow, IEEE Abstract—It is an important task to faithfully evaluate the perceptual quality of output images in many applications such as image compression, image restoration and multimedia streaming. A good image quality assessment (IQA) model should not only deliver high quality prediction accuracy but also be computationally efficient. The efficiency of IQA metrics is becoming particularly important due to the increasing proliferation of high-volume visual data in high-speed networks. Figure 1 The flowchart of a class of two-step FR-IQA models. We present a new effective and efficient IQA model, called ratio (PSNR) correlates poorly with human perception, and gradient magnitude similarity deviation (GMSD). The image gradients are sensitive to image distortions, while different local hence researchers have been devoting much effort in structures in a distorted image suffer different degrees of developing advanced perception-driven image quality degradations. This motivates us to explore the use of global assessment (IQA) models [2, 25]. IQA models can be classified variation of gradient based local quality map for overall image [3] into full reference (FR) ones, where the pristine reference quality prediction. We find that the pixel-wise gradient magnitude image is available, no reference ones, where the reference similarity (GMS) between the reference and distorted images image is not available, and reduced reference ones, where combined with a novel pooling strategy – the standard deviation of the GMS map – can predict accurately perceptual image partial information of the reference image is available.
    [Show full text]
  • Fast and Optimal Laplacian Solver for Gradient-Domain Image Editing Using Green Function Convolution
    Fast and Optimal Laplacian Solver for Gradient-Domain Image Editing using Green Function Convolution Dominique Beaini, Sofiane Achiche, Fabrice Nonez, Olivier Brochu Dufour, Cédric Leblond-Ménard, Mahdis Asaadi, Maxime Raison Abstract In computer vision, the gradient and Laplacian of an image are used in different applications, such as edge detection, feature extraction, and seamless image cloning. Computing the gradient of an image is straightforward since numerical derivatives are available in most computer vision toolboxes. However, the reverse problem is more difficult, since computing an image from its gradient requires to solve the Laplacian equation (also called Poisson equation). Current discrete methods are either slow or require heavy parallel computing. The objective of this paper is to present a novel fast and robust method of solving the image gradient or Laplacian with minimal error, which can be used for gradient-domain editing. By using a single convolution based on a numerical Green’s function, the whole process is faster and straightforward to implement with different computer vision libraries. It can also be optimized on a GPU using fast Fourier transforms and can easily be generalized for an n-dimension image. The tests show that, for images of resolution 801x1200, the proposed GFC can solve 100 Laplacian in parallel in around 1.0 milliseconds (ms). This is orders of magnitude faster than our nearest competitor which requires 294ms for a single image. Furthermore, we prove mathematically and demonstrate empirically that the proposed method is the least-error solver for gradient domain editing. The developed method is also validated with examples of Poisson blending, gradient removal, and the proposed gradient domain merging (GDM).
    [Show full text]
  • Colour Image Gradient Regression Reintegration
    Colour Image Gradient Regression Reintegration Graham D. Finlayson1, Mark S. Drew2 and Yasaman Etesam2 1 School of Computing Sciences, University of East Anglia, Norwich, NR4 7TJ, U.K. [email protected] 2School of Computing Science, Simon Fraser University, Vancouver, British Columbia, Canada V5A 1S6, {mark,yetesam}@cs.sfu.ca Abstract much-used method for the reintegration task is the well known Suppose we process an image and alter the image gradients Frankot-Chellappa algorithm [3]. This method solves a Poisson in each colour channel R,G,B. Typically the two new x and y com- equation by minimizing difference from an integrable gradient ponent fields p,q will be only an approximation of a gradient and pair in the Fourier domain. Of course, many other algorithms hence will be nonintegrable. Thus one is faced with the prob- have been proposed, e.g. [4, 5, 6, 7, 8, 9]. lem of reintegrating the resulting pair back to image, rather than Note in the first place that any reintegration method leaves a derivative of image, values. This can be done in a variety of ways, constant of integration to be set – an offset added to the resulting usually involving some form of Poisson solver. Here, in the case image – since we start off with derivatives which would zero out of image sequences or video, we introduce a new method of rein- any such offset. Its value must be handled through a heuristic of tegration, based on regression from gradients of log-images. The some kind. strength of this idea is that not only are Poisson reintegration arti- But more fundamentally many reintegration methods will facts eliminated, but also we can carry out the regression applied generate aliasing of various kinds such as creases or halos in the to only thumbnail images.
    [Show full text]
  • SHORT PAPERS.Indd
    VSMM 2008 VSMM 2008 – ofthe14 Digital Heritage–Proceedings Digital Heritage This volume contains the Short Papers presented at VSMM 2008, the 14th th International Conference on Virtual Systems and Multimedia which took Proceedings of the 14 International place on the 20 to 25 October 2008 in Limassol, Cyprus. The conference title was “Digital Heritage: Our Hi-tech-STORY for the Future, Technologies Conference on Virtual Systems to Document, Preserve, Communicate and Prevent the Destruction of our Fragile Cultural Heritage”. and Multimedia The conference was jointly organized by CIPA, the International ICOMOS Committee on Heritage Documentation and the Cyprus Institute. It also Short Papers hosted the 38th CIPA Workshop dedicated on e-Documentation and Standardization in Cultural Heritage and the second Euro-Med Conference on IT in Cultural Heritage. Through the Cyprus Institute, VSMM 2008 received the support of the Government of Cyprus and the European Commission and it was held under the Patronage of H. E. the President of the Republic of Cyprus. th International Conference on Virtual Systems andMultimedia Virtual Systems on Conference International 20–25 October 2008 Limassol, Cyprus M. Ioannides, A. Addison, A. Georgopoulos, L. Kalisperis (Editors) VSMM 2008 Digital Heritage Proceedings of the 14th International Conference on Virtual Systems and Multimedia Short Papers 20–25 October 2008 Limassol, Cyprus M. Ioannides, A. Addison, A. Georgopoulos, L. Kalisperis (Editors) Marinos Ioannides Editor-in-Chief Elizabeth Jerem Managing Editor
    [Show full text]
  • Unmixing-Based Soft Color Segmentation for Image Manipulation
    Unmixing-Based Soft Color Segmentation for Image Manipulation YAGIZ˘ AKSOY ETH Zurich¨ and Disney Research Zurich¨ TUNC¸ OZAN AYDIN and ALJOSAˇ SMOLIC´ Disney Research Zurich¨ and MARC POLLEFEYS ETH Zurich¨ We present a new method for decomposing an image into a set of soft color Additional Key Words and Phrases: Soft segmentation, digital composit- segments that are analogous to color layers with alpha channels that have ing, image manipulation, layer decomposition, color manipulation, color been commonly utilized in modern image manipulation software. We show unmixing, green-screen keying that the resulting decomposition serves as an effective intermediate image ACM Reference Format: representation, which can be utilized for performing various, seemingly unrelated, image manipulation tasks. We identify a set of requirements that Yagız˘ Aksoy, Tunc¸ Ozan Aydin, Aljosaˇ Smolic,´ and Marc Pollefeys. 2017. soft color segmentation methods have to fulfill, and present an in-depth Unmixing-based soft color segmentation for image manipulation. ACM theoretical analysis of prior work. We propose an energy formulation for Trans. Graph. 36, 2, Article 19 (March 2017), 19 pages. producing compact layers of homogeneous colors and a color refinement DOI: http://dx.doi.org/10.1145/3002176 procedure, as well as a method for automatically estimating a statistical color model from an image. This results in a novel framework for automatic and high-quality soft color segmentation that is efficient, parallelizable, and 1. INTRODUCTION scalable. We show that our technique is superior in quality compared to previous methods through quantitative analysis as well as visually through The goal of soft color segmentation is to decompose an image into a an extensive set of examples.
    [Show full text]
  • Estimation of the Color Image Gradient with Perceptual Attributes
    Estimation of the Color Image Gradient with Perceptual Attributes lphilippe Pujas, 2Marie-Jos6 Aldon 11nstitut Universitaire de Technologic de Montpellier, Universit6 Montpellier II, 17 quai Port Neuf, 34500 B6ziers, FRANCE 2LIRMM - UMR C55060 - CNRS / Universit6 Montpellier II 161 rue ADA, 34392 Montpellier Cedex 05, FRANCE Abstract Classical gradient operators are generally defined for grey level images and are very useful for image processing such as edge detection, image segmentation, data compression and object extraction. Some attempts have been made to extend these techniques to multi- component images. However, most of these solutions do not provide an optimal edge enhancement. In this paper we propose a general formulation of the gradient of a multi-image. We first give the definition of the gradient operator, and then we extend it to multi-spectral images by using a metric and a tensorial formula. This definition is applied to the case of RGB images. Then we propose a perceptual color representation and we show that the gradient estimation may be improved by using this color representation space. Different examples are provided to illustrate the efficiency of the method and its robusmess for color image analysis. 1 Introduction This paper addresses the problem of detecting significant edges in color images. More specifically, given a scene including objects which are characterized by homogeneous colors, we want to detect and to extract their contours in the image. Our objective is to propose a solution which overcomes the problems of shades and reflections due to lighting conditions and objects surface state, in order to achieve an adequate image segmentation.
    [Show full text]
  • Edges and Binary Image Analysis
    1/25/2017 Edges and Binary Image Analysis Thurs Jan 26 Kristen Grauman UT Austin Today • Edge detection and matching – process the image gradient to find curves/contours – comparing contours • Binary image analysis – blobs and regions 1 1/25/2017 Gradients -> edges Primary edge detection steps: 1. Smoothing: suppress noise 2. Edge enhancement: filter for contrast 3. Edge localization Determine which local maxima from filter output are actually edges vs. noise • Threshold, Thin Kristen Grauman, UT-Austin Thresholding • Choose a threshold value t • Set any pixels less than t to zero (off) • Set any pixels greater than or equal to t to one (on) 2 1/25/2017 Original image Gradient magnitude image 3 1/25/2017 Thresholding gradient with a lower threshold Thresholding gradient with a higher threshold 4 1/25/2017 Canny edge detector • Filter image with derivative of Gaussian • Find magnitude and orientation of gradient • Non-maximum suppression: – Thin wide “ridges” down to single pixel width • Linking and thresholding (hysteresis): – Define two thresholds: low and high – Use the high threshold to start edge curves and the low threshold to continue them • MATLAB: edge(image, ‘canny’); • >>help edge Source: D. Lowe, L. Fei-Fei The Canny edge detector original image (Lena) Slide credit: Steve Seitz 5 1/25/2017 The Canny edge detector norm of the gradient The Canny edge detector thresholding 6 1/25/2017 The Canny edge detector How to turn these thick regions of the gradient into curves? thresholding Non-maximum suppression Check if pixel is local maximum along gradient direction, select single max across width of the edge • requires checking interpolated pixels p and r 7 1/25/2017 The Canny edge detector Problem: pixels along this edge didn’t survive the thresholding thinning (non-maximum suppression) Credit: James Hays 8 1/25/2017 Hysteresis thresholding • Use a high threshold to start edge curves, and a low threshold to continue them.
    [Show full text]
  • Image Gradients and Edges April 11Th, 2017
    4/11/2017 Image gradients and edges April 11th, 2017 Yong Jae Lee UC Davis Announcements • PS0 due this Friday • Questions? 2 Last time • Image formation • Linear filters and convolution useful for – Image smoothing, removing noise • Box filter • Gaussian filter • Impact of scale / width of smoothing filter • Separable filters more efficient • Median filter: a non-linear filter, edge-preserving 3 1 4/11/2017 Review Filter f = 1/9 x [ 1 1 1 1 1 1 1 1 1] f*g=? original image g filtered 4 Slide credit: Kristen Grauman Review Filter f = 1/9 x [ 1 1 1 1 1 1 1 1 1]T f*g=? original image g filtered 5 Slide credit: Kristen Grauman Review How do you sharpen an image? 6 2 4/11/2017 Practice with linear filters 0 0 0 1 1 1 0 2 0 - 1 1 1 0 0 0 1 1 1 Original Sharpening filter: accentuates differences with local average 7 Slide credit: David Lowe Filtering examples: sharpening 8 Slide credit: Kristen Grauman Sharpening revisited What does blurring take away? – = original smoothed (5x5) detail Let’s add it back: + α = original detail sharpened9 Slide credit: Svetlana Lazebnik 3 4/11/2017 Unsharp mask filter f ( f f g) (1) f f g f ((1)e g) image blurred unit impulse image (identity) unit impulse Gaussian Laplacian of Gaussian 10 Slide credit: Svetlana Lazebnik Review Median filter f: Is f(a+b) = f(a)+f(b)? Example: a = [10 20 30 40 50] b = [55 20 30 40 50] Is f linear? 11 Slide credit: Devi Parikh Recall: Image filtering • Compute a function of the local neighborhood at each pixel in the image – Function specified by a “filter” or mask saying
    [Show full text]
  • Color, Filtering & Edges
    Lecture 2: Color, Filtering & Edges Slides: S. Lazebnik, S. Seitz, W. Freeman, F. Durand, D. Forsyth, D. Lowe, B. Wandell, S.Palmer, K. Grauman Color What is color? • • Color Camera Sensor http://www.photoaxe.com/wp-content/uploads/2007/04/camera-sensor.jpg Overview of Color • • • • Electromagnetic Spectrum http://www.yorku.ca/eye/photopik.htm Visible Light Why do we see light of these wavelengths? …because that’s where the Sun radiates EM energy © Stephen E. Palmer, 2002 The Physics of Light Any source of light can be completely described physically by its spectrum: the amount of energy emitted (per time unit) at each wavelength 400 - 700 nm. Relative # Photonsspectral (per powerms.) 400 500 600 700 Wavelength (nm.) © Stephen E. Palmer, 2002 The Physics of Light Some examples of the spectra of light sources . A. Ruby Laser B. Gallium Phosphide Crystal # Photons # Photons Rel. power Rel. Rel. power Rel. 400 500 600 700 400 500 600 700 Wavelength (nm.) Wavelength (nm.) C. Tungsten Lightbulb D. Normal Daylight Rel. power Rel. # Photons # Photons Rel. power Rel. 400 500 600 700 400 500 600 700 © Stephen E. Palmer, 2002 The Physics of Light Some examples of the reflectance spectra of surfaces Red Yellow Blue Purple % Light % Reflected 400 700 400 700 400 700 400 700 Wavelength (nm) © Stephen E. Palmer, 2002 Interaction of light and surfaces • • – – From Foundation of Vision by Brian Wandell, Sinauer Associates, 1995 Interaction of light and surfaces • Olafur Eliasson, Room for one color Slide by S. Lazebnik Overview of Color • • • • The Eye
    [Show full text]
  • Algorithm for Automatic Text Retrieval from Images of Book Covers
    ALGORITHM FOR AUTOMATIC TEXT RETRIEVAL FROM IMAGES OF BOOK COVERS A Dissertation submitted towards the partial fulfilment of requirement for the award of degree of MASTER OF ENGINEERING IN WIRELESS COMMUNICATION Submitted by Niharika Yadav Roll No. 801363021 Under the guidance of Dr. Vinay Kumar Assistant Professor, ECED Thapar University Patiala ELECTRONICS AND COMMUNICATION ENGINEERING DEPARTMENT THAPAR UNIVERSITY (Established under the section 3 of UGC Act, 1956) PATIALA – 147004, PUNJAB, INDIA JULY-2015 ii ACKNOWLEDGMENT With deep sense of gratitude I express my sincere thanks to my esteemed and worthy supervisor, Dr. Vinay Kumar, Assistant Professor, Department of Electronics and Communication Engineering, Thapar University, Patiala for his valuable guidance in carrying out work under his effective supervision, encouragement, enlightenment and cooperation. Most of the novel ideas and solutions found in this dissertation are the result of our numerous stimulating discussions. I shall be failing in my duties if I do not express my deep sense of gratitude towards Dr. Sanjay Sharma, Professor and Head of the Department of Electronics and Communication Engineering, Thapar University, Patiala who has been a constant source of inspiration for me throughout this work, and for the providing us with adequate infrastructure in carrying the work. I am also thankful to Dr. Amit Kumar Kohli, Associate Professor and P.G. Coordinator, and Dr. Hem Dutt Joshi, Assistant Professor and Program Coordinator, Electronics and Communication Engineering Department, for the motivation and inspiration that triggered me for this work. I am greatly indebted to all my friends who constantly encouraged me and also would like to thank the entire faculty and staff members of Electronics and Communication Engineering Department for their unyielding encouragement.
    [Show full text]