将数字图像与斐波那契和卢卡斯的变换结合起来

Riah Ukur Ginting, Dini M Hutagalung
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引用次数: 0

摘要

图像是2(二)维f (x, y)的函数,其中x和y是表示空间的坐标,f (x, y)的值称为坐标处的图像强度。数字图像是具有有限值x, y, f (x, y)的图像。数字图像由有限数量的元素组成,其中每个元素都有坐标和值。这些元素被称为像素(Gonzalez和Woods)。, 2007)。图像随机化的一种方法是Arnold变换,其中图像使用cat映射进行变换,这是一个2x2矩阵。变换后,每个像素的值得到新的坐标,直到图像没有原来的形状。针对以上问题,笔者利用Arnold变换的基础,用Fibonacci和Lucas级数来改变地图绘制的值来设计本应用,使随机化结果具有更高的安全性。本研究的目的是:(1)利用Fibonacci和Lucas变换对数字图像进行随机化,使图像不再具有原始形状;(2)将随机化后的图像保存到存储器中。本研究的好处是:(1)设计了数字图像随机化应用,从而提高了图像的安全性;(2)Fibonacci和lucas变换方法在数字图像随机化中的有效性。关键词:图像处理,斐波那契和卢卡斯
本文章由计算机程序翻译,如有差异,请以英文原文为准。
PENGACAKAN CITRA DIGITAL DENGAN METODE TRANSFORMASI FIBONACCI DAN LUCAS
The image is a function of 2 (two) dimensions f (x, y), where x and y are the coordinates that show the space, and the value of f (x, y) is called the image intensity at the coordinates. Digital image is an image that has a limited value of x, y, f (x, y). Digital images consist of a limited number of elements, where each element has coordinates and values. These elements are called pixels (Gonzalez and Woods., 2007). One method of randomization in the image is Arnold Transformation where the image is transformed using a cat map, which is a 2x2 matrix. After transformation, the value of each pixel gets new coordinates until the image does not have its original shape. As a result of the above problems, the author uses the basis of Arnold Transformation, to change the value of the map paint with Fibonacci and Lucas series for designing this application so that the randomization results have a higher level of security. The purpose of this study is (1) to do digital image randomization using Fibonacci and Lucas transforms so that the image does not have its original shape anymore and (2) save the randomized images into storage memory. The benefits of this study are (1) the design of digital image randomization applications, so that image security increases and (2) the effectiveness of the Fibonacci and lucas transformation methods in digital image randomization.Keywords: Image Processing, Fibonacci and Lucas
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