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A Raman peak recognition method based automated fluorescence subtraction algorithm for retrieval of Raman spectra of highly fluorescent samples

机译:基于拉曼峰识别方法的自动荧光减法算法,用于检索高荧光样品的拉曼光谱

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Intense fluorescence background is a major problem in the application of Raman spectroscopy. An appropriate algorithm which can faithfully retrieve weak tissue Raman signals is required. In this article, we propose a new algorithm for automated and artifact-free recovery of Raman spectra which combines a novel Raman peak recognition method (RPR method) with an improved iterative smoothing method (SG-SR method). The SG-SR method, based on the modified Savitzkya€“Golay iterative process, substantially improves its convergence speed. By applying a novel negative relaxation factor to the successive relaxation iterative method, automatic recognition of Raman peaks is realized. In the proposed algorithm (RIA-SG-RPR algorithm), a real Raman peak position is first detected by the RPR method to serve as the intrinsic criterion of convergence for the SG-SR method to avoid human interference. Then, real Raman signals are recovered from the iterative procedure of the SG-SR method. This algorithm has been optimized and validated with mathematically simulated Raman spectra as well as experimentally recorded Raman spectra from various fluorescent samples, resulting in a significant improvement in the rejection of both high fluorescence background and direct human intervention. This algorithm drastically avoids false Raman features to benefit the utilization of Raman spectroscopy to characterize molecular specifics in more challenging Raman applications.
机译:强烈的荧光背景是拉曼光谱法应用中的主要问题。需要一种能够忠实地检索弱组织拉曼信号的合适算法。在本文中,我们提出了一种自动和无伪影的拉曼光谱恢复算法,该算法结合了新颖的拉曼峰识别方法(RPR方法)和改进的迭代平滑方法(SG-SR方法)。 SG-SR方法基于改进的Savitzkya'Golay迭代过程,大大提高了其收敛速度。通过将新的负松弛因子应用于连续松弛迭代方法,实现了拉曼峰的自动识别。在所提出的算法(RIA-SG-RPR算法)中,首先通过RPR方法检测真实的拉曼峰位置,以作为SG-SR方法避免人为干扰的收敛的固有标准。然后,从SG-SR方法的迭代过程中恢复实际拉曼信号。该算法已通过数学模拟的拉曼光谱以及各种荧光样品的实验记录拉曼光谱进行了优化和验证,从而在高荧光背景和直接人工干预方面均获得了显着改善。该算法彻底避免了虚假的拉曼特征,从而有利于利用拉曼光谱来表征更具挑战性的拉曼应用中的分子特异性。

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