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Li8BOT | Life, Universe & …!!!Life, Universe & ...!!!
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Computer Vision | Li8BOT
https://li8bot.wordpress.com/computer-vision
Life, Universe and …! About ‘me’. What is computer vision? Computer vision is a field that includes methods for acquiring, processing, analyzing, and understanding images and, in general, high-dimensional data from the real world in order to produce numerical or symbolic information…. That is from Wikipedia! In layman words the process of providing eyes to any artificial system is dealt with in CV. Its an emerging science and offers a wide variety of topics that need to be worked upon. On MASM in Ubuntu.
Canny Edge Detection | Li8BOT
https://li8bot.wordpress.com/2014/09/02/canny-edge-detection
Life, Universe and …! About ‘me’. September 2, 2014. Edges are one of the most important features in an image. Edges are basically areas with high intensity contrast. Canny edge detection algorithm developed by John F. Canny in 1986 is a multi-stage optimal edge detector. It is carried out as follows:. Since every image is susceptible to noise a Gaussian filter is applied and the image is smoothed. Every pixel extracted out by the Sobel filter is tested for whether it constitutes an edge or not. Plttitle...
li8bot | Li8BOT
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Life, Universe and …! About ‘me’. Articles posted by li8bot. October 5, 2014. October 5, 2014. Images can be characterized by a two dimensional spacial function of the form. Where x,y are the spacial coordinates and f. Is the intensity value proportional to the the radiated energy. Hence. 0 f(x,y) ∞. Can be decomposed into. Is the measure of the amount of ‘illumination’. Is the measure of ‘reflectance’. Therefore the function f(x,y) = i(x,y)*r(x,y). 0 i(x,y) ∞. 0 r(x,y) 1. September 2, 2014. Function use...
Image Basics | Li8BOT
https://li8bot.wordpress.com/2014/10/05/image-basics
Life, Universe and …! About ‘me’. October 5, 2014. October 5, 2014. Images can be characterized by a two dimensional spacial function of the form. Where x,y are the spacial coordinates and f. Is the intensity value proportional to the the radiated energy. Hence. 0 f(x,y) ∞. Can be decomposed into. Is the measure of the amount of ‘illumination’. Is the measure of ‘reflectance’. Therefore the function f(x,y) = i(x,y)*r(x,y). 0 i(x,y) ∞. 0 r(x,y) 1. Where r=0(total absorption) and r=1(total reflectance).
OpenCV+Python:Part3–Smoothing Images | Li8BOT
https://li8bot.wordpress.com/2014/08/07/opencvpythonpart3-smoothing-images
Life, Universe and …! About ‘me’. OpenCV Python:Part3–Smoothing Images. OpenCV Python:Part3–Smoothing Images. August 7, 2014. In this post I will explain the low pass filters available in OpenCV. A low pass filter or an LPF is basically used in reducing the noise and/or blurring the image. In this method a window of 5×5 is formed around every pixel and the average is calculated of the value of the pixels falling within this window.This is done by using the cv2.filter2D(). Import numpy as np. Pltxticks([]...
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A Day in July | Surfing Tangents
https://surfingtangents.wordpress.com/2015/02/22/a-day-in-july
A Day in July. February 22, 2015. Maybe it was a day in July? I recall a stone bench by the sea. Artificially green, a smattering of trees. In the eye of a summer storm,. Our backs turned, the world behind us. We looked out at the grieving waves. Shattered into smithereens by the rocks. We peered into infinity and dreamt of escape. In the stillness of eternity, we chipped away at time. Apparitions, apparently. →. One thought on “ A Day in July. March 22, 2015 at 7:52 am. Leave a Reply Cancel reply.
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Li8BOT | Life, Universe & …!!!
Life, Universe and …! About ‘me’. October 5, 2014. October 5, 2014. Images can be characterized by a two dimensional spacial function of the form. Where x,y are the spacial coordinates and f. Is the intensity value proportional to the the radiated energy. Hence. 0 f(x,y) ∞. Can be decomposed into. Is the measure of the amount of ‘illumination’. Is the measure of ‘reflectance’. Therefore the function f(x,y) = i(x,y)*r(x,y). 0 i(x,y) ∞. 0 r(x,y) 1. Where r=0(total absorption) and r=1(total reflectance).
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