具有加性和乘性噪声的电视图像叠加中偏移、尺度和旋转估计的迭代算法

R. Diyazitdinov
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引用次数: 0

摘要

描述了一种用于电视图像叠加的迭代算法。叠加由偏移、缩放和旋转来定义。此外,加性和乘性噪声也会影响图像。开发该算法的主要目的是为了减少估计叠加参数的图像处理时间。通过减少参考点集来减少处理时间,参考点集定义了叠加。在算法工作过程中,对参考点的初始坐标进行了细化,使电视图像得到可接受的叠加。叠加参数分为两组。偏移属于第一组,缩放和旋转属于第二组。每组的参数都是独立估计的。迭代过程使用偏移量来估计尺度和旋转,然后使用尺度和旋转来估计偏移量。这个过程是重复的。下一次迭代将速率近似于叠加参数的实值。所开发的算法可以将测试数据的处理时间缩短25倍,比蛮力算法快。测试数据包括两幅图像;第一图像具有分辨率288 384像素,第二图像具有分辨率128 128像素。第二图像是第一图像的片段。文章最后还进行了数值模拟。仿真结果表明了噪声功率对参数误差估计的依赖性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Iterative algorithm for offsets, scale and rotate estimation for television image superposition with additive and multiplicative noise
We describe the iterative algorithm for television image superposition. The superposition is defined by offsets, scale, and rotates. Also additive and multiplicative noise influences the image. The main aim of developing this algorithm is to reduce the time of processing images for estimation superposition parameters. Reducing processing time is provided by reducing the set of reference points, which defines the superposition. The initial coordinate of the reference points is refined at the process of the algorithm work for acceptable superposition of the television images. The superposition parameters are divided into two groups. Offsets belong to the first group, scale and rotate belong to the second group. The parameters in each group are estimated independently. The iterative procedure uses the offsets for estimation scale and rotate, and after it uses scale and rotates for estimation of the offsets. This process is repeated. The next iteration approximates the rate to the real value of the superposition parameters. The developed algorithm allows reducing processing time at 25 times faster than the brute force algorithm for the test data. The test data include two images; the first image has the resolution 288 384 pixels, the second image has the resolution 128 128 pixels. The second image is the fragment of the first image. Also at the end of the article, the numerical simulation had been presented. The simulation shows the dependences of error estimation of parameters from the noise power.
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