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灰度不变的图象插值算法
引用本文:张新荣,魏静. 灰度不变的图象插值算法[J]. 微处理机, 2004, 25(3): 35-37,40
作者姓名:张新荣  魏静
作者单位:天津大学计算机系,天津,300072
摘    要:现有的图象插值算法会改变局部平均灰度,导致图象对比度下降。本文提出了一种新的保持平均灰度不变的图象插值算法。此算法的关键不同点在于不是让算法结果在采样点的值等于原采样值,而是在一个象素大小的单位面积上得到的平均值等于原采样值。插值结果C1连续,视觉上的平滑性接近于样条插值。将该方法用于图象几何变换可以避免灰度的损失。

关 键 词:插值 样条曲线 贝塞尔曲面
文章编号:1002-2279(2004)03-0035-03

Image Gray Level Invariant Interpolation Algorithm
ZHANG Xin-rong,WEI Jing. Image Gray Level Invariant Interpolation Algorithm[J]. Microprocessors, 2004, 25(3): 35-37,40
Authors:ZHANG Xin-rong  WEI Jing
Abstract:Traditional image interpolation algorithms may change the local average gray level and lead to the decrease of image contrast. A new kind of interpolation algorithm is proposed, which keeps the average gray level invariant. A key difference is that this algorithm does not give the same value at the sampling point but gives the same average value in unit area of each pixel. The interpolation result is C1 continuous and looks almost as smooth as spline interpolation. This algorithm can help geometric transformation to avoid the loss of intensity of images.
Keywords:Interpolation  Spline  Bezier Surface
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