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Aligning Metabolic Pathways Exploiting Binary Relation of Reactions

机译:对齐代谢途径,利用反应的二元关系

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摘要

Metabolic pathway alignment has been widely used to find one-to-one and/or one-to-many reaction mappings to identify the alternative pathways that have similar functions through different sets of reactions, which has important applications in reconstructing phylogeny and understanding metabolic functions. The existing alignment methods exhaustively search reaction sets, which may become infeasible for large pathways. To address this problem, we present an effective alignment method for accurately extracting reaction mappings between two metabolic pathways. We show that connected relation between reactions can be formalized as binary relation of reactions in metabolic pathways, and the multiplications of zero-one matrices for binary relations of reactions can be accomplished in finite steps. By utilizing the multiplications of zero-one matrices for binary relation of reactions, we efficiently obtain reaction sets in a small number of steps without exhaustive search, and accurately uncover biologically relevant reaction mappings. Furthermore, we introduce a measure of topological similarity of nodes (reactions) by comparing the structural similarity of the k-neighborhood subgraphs of the nodes in aligning metabolic pathways. We employ this similarity metric to improve the accuracy of the alignments. The experimental results on the KEGG database show that when compared with other state-of-the-art methods, in most cases, our method obtains better performance in the node correctness and edge correctness, and the number of the edges of the largest common connected subgraph for one-to-one reaction mappings, and the number of correct one-to-many reaction mappings. Our method is scalable in finding more reaction mappings with better biological relevance in large metabolic pathways.
机译:代谢途径比对已被广泛用于寻找一对一和/或一对多反应图谱,以通过不同的反应组识别具有相似功能的替代途径,这在重建系统发育和理解代谢功能方面具有重要的应用。 。现有的比对方法穷举搜索反应集,这对于大路径可能不可行。为了解决这个问题,我们提出了一种有效的比对方法,可以准确地提取两个代谢途径之间的反应图谱。我们表明,反应之间的联系关系可以形式化为代谢途径中反应的二元关系,并且零一矩阵对于反应的二元关系的乘法可以在有限的步骤中完成。通过将零一矩阵的乘积用于反应的二元关系,我们可以在不进行详尽搜索的情况下,以少量步骤有效地获得反应集,并准确揭示生物学上相关的反应图谱。此外,我们通过比较对齐代谢途径中节点的k邻域子图的结构相似性,介绍了节点(反应)拓扑相似性的度量。我们采用这种相似性度量来提高比对的准确性。在KEGG数据库上的实验结果表明,与其他最新方法相比,在大多数情况下,我们的方法在节点正确性和边缘正确性以及最大公共连接的边数上具有更好的性能。一对一反应映射的子图,以及正确的一对多反应映射的数量。我们的方法可扩展,可在大型代谢途径中找到更多具有更好生物学相关性的反应图谱。

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