Linear pixel shuffling applications

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Title: Linear pixel shuffling applications
Author: Anderson, Peter
Abstract: We investigate a method or ordering pixels (the elements of a rectangular matrix) based on an arithmetic progression with wrap-around (modular arithmetic). For appropriate choices of the progression's parameters based on a generalization of Fibonacci numbers and the golden mean, we find equi-distributed collections of pixels formed by subintervals of the pixel progression or "shuffle." We illustrate this equidistributivity with a novel approach to progressive rendering of a synthetic image, and we suggest several opportunities of its application to other areas of image processing and computing.
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Date: 1994

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