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A mathematical programming for predicting molecular formulas in accurate mass spectrometry

机译:在精确质谱中预测分子式的数学程序

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The prediction of correct molecular formulas in mass spectra is a challenge since a large number of chemically possible candidate formulas are obtained in higher mass regions. This study presents a neural network based mathematical programming approach to reduce the search of candidate formulas to a smaller volume in the chemical space of given constituent elements. The approach consists of following steps: 1) The problem of assigning a molecular formula to the observed peak data (i.e. experimentally observed mass and relative abundance value of the isotopes) is converted to a mathematical programming problem. 2) The formulated mathematical programming is solved using a recurrent neural network of a low computational complexity. 3) The errors in the experimentally observed mass and relative isotopic abundances will be affecting the solution. Thus, a number of mathematical programming solutions, corresponding to the different values of the mass and relative abundances lying within the error limits, are obtained. 4) The obtained set of solutions is evaluated to assess the upper and lower limits on the number of constituent elements (C, H, N, O, etc) present in the candidate formulas. These limits define a volume (being referred to as solution volume) in the chemical space where the correct formulas lie. Finally, the molecular formulas in the solution volume which are likely to be wrong can be excluded with the use of existing filtering algorithm e.g. of.
机译:在质谱中预测正确的分子式是一个挑战,因为在较高质量的区域中会获得大量化学上可能的候选式。这项研究提出了一种基于神经网络的数学编程方法,以将候选公式的搜索减少到给定组成元素的化学空间中的较小体积。该方法包括以下步骤:1)将分子式分配给观察到的峰值数据的问题(即实验观察到的同位素的质量和相对丰度值)被转换为数学程序设计问题。 2)使用计算复杂度低的递归神经网络来解决制定的数学程序。 3)实验观察到的质量和相对同位素丰度中的误差将影响溶液。因此,获得了对应于位于误差极限内的质量和相对丰度的不同值的许多数学编程解决方案。 4)对获得的一组解决方案进行评估,以评估候选公式中存在的构成元素(C,H,N,O等)的数量的上限和下限。这些限制定义了正确公式所在的化学空间中的体积(称为溶液体积)。最后,可以通过使用现有的过滤算法,例如,溶液体积,排除溶液体积中可能是错误的分子式。的。

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