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Improving speed and precision of local frequency analysis using Gaussian ridge interpolation for wavelet and windowed Fourier ridge algorithms

机译:利用高斯脊插值法提高小波和窗口傅立叶脊算法的局部频率分析速度和精度

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摘要

When analysing fringe images, wavelet and windowed Fourier ridge algorithms allow to extract phase and local frequency even in the presence of considerable noise levels. However, the precision of the local frequency information is often limited by the relatively small number of analysing frequencies used in practice. This on account of the direct trade-off between frequency precision and processing time, which can become prohibitive in some cases. In the present paper, a method is shown capable of reducing the processing time by a factor 3 for the wavelet ridge technique and by up to 15 times for the windowed Fourier ridge algorithm. This is accomplished by a 3-point Gaussian ridge interpolation. This approach is also shown to lead to an improved frequency precision for moderate noise levels.
机译:在分析边缘图像时,即使在存在相当大的噪声水平的情况下,小波和窗口傅立叶脊架算法也允许提取相位和局部频率。然而,局部频率信息的精度通常受到在实践中使用的相对较少的分析频率的限制。这是由于频率精度和处理时间之间的直接折衷,这在某些情况下可能变得过高。在本文中,示出了一种方法,其能够将处理时间减少为小波脊技术的系数3,并且对于窗口傅立叶脊域算法最多15倍。这是通过三点高斯脊插值来实现的。还显示这种方法导致适度噪声水平的改善频率精度。

著录项

  • 作者

    S. Dehaeck; P. Colinet;

  • 作者单位
  • 年度 2016
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类

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