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Subsignal-based denoising from piecewise linear or constant signal

机译:基于分段线性或恒定信号的基于子信号的去噪

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In the present work, a novel signal denoising technique for piecewise constant or linear signals is presented termed as "signal split." The proposed method separates the sharp edges or transitions from the noise elements by splitting the signal into different parts. Unlike many noise removal techniques, the method works only in the nonorthogonal domain. The new method utilizes Stein unbiased risk estimate (SURE) to split the signal, Lipschitz exponents to identify noise elements, and a polynomial fitting approach for the sub signal reconstruction. At the final stage, merging of all parts yield in the fully denoised signal at a very low computational cost. Statistical results are quite promising and performs better than the conventional shrinkage methods in the case of different types of noise, i.e., speckle, Poisson, and white Gaussian noise. The method has been compared with the state of the art SURE-linear expansion of thresholds denoising technique as well and performs equally well. The method has been extended to the multisplitting approach to identify small edges which are difficult to identify due to the mutual influence of their adjacent Strong edges.
机译:在本工作中,提出了一种用于分段恒定或线性信号的新颖信号去噪技术,称为“信号分割”。所提出的方法通过将信号分成不同的部分,从噪声元素中分离出尖锐边缘或过渡。与许多噪声消除技术不同,该方法仅在非正交域中有效。该新方法利用了斯坦因无偏风险估计(SURE)来分割信号,利用Lipschitz指数来识别噪声元素,并采用了多项式拟合方法来重建子信号。在最后阶段,以非常低的计算成本将所有部分合并成完全去噪的信号。在不同类型的噪声(即斑点,泊松和高斯白噪声)的情况下,统计结果是很有希望的,并且比常规的收缩方法性能更好。该方法已经与现有技术的SURE阈值降噪技术的线性扩展进行了比较,并且性能相同。该方法已扩展到多重拆分方法,以识别由于相邻小边缘的相互影响而难以识别的小边缘。

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