生物网络分析的连通性矩阵方法及其在碳水化合物代谢模型网络原子水平分析中的应用。

J Ohta
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引用次数: 6

摘要

提出了一种分析生物网络的方法。在这种称为连接性矩阵(CM)的方法中,所有感兴趣的连接性都用矩阵表示。然后,在GNU Octave或Matlab上进行了各种分析。网络中的每个节点都表示为行向量或数字,其中包含定义或表征节点本身的信息。有关连通性本身的信息也表示为行向量或数字。因此,节点n1通过边e与节点n2的连接表示为[n1, n2, e],这是由三个行向量或数字组合而成的行向量,其中n1, n2, e分别表示两个不同的节点和一个连通性。任何给定网络中的所有连通性都表示为矩阵CM,矩阵的每一行对应一个连通性。利用CM方法,在糖酵解、丙酮酸氧化脱羧、柠檬酸循环、戊糖磷酸途径和糖异生等反应组成的代谢网络模型中,研究了代谢物间原子水平的连通性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Connectivity matrix method for analyses of biological networks and its application to atom-level analysis of a model network of carbohydrate metabolism.

An approach for analysis of biological networks is proposed. In this approach, named the connectivity matrix (CM) method, all the connectivities of interest are expressed in a matrix. Then, a variety of analyses are performed on GNU Octave or Matlab. Each node in the network is expressed as a row vector or numeral that carries information defining or characterising the node itself. Information about connectivity itself is also expressed as a row vector or numeral. Thus, connection of node n1 to node n2 through edge e is expressed as [n1, n2, e], a row vector formed by the combination of three row vectors or numerals, where n1, n2 and e indicate two different nodes and one connectivity, respectively. All the connectivities in any given network are expressed as a matrix, CM, each row of which corresponds to one connectivity. Using this CM method, intermetabolite atom-level connectivity is investigated in a model metabolic network composed of the reactions for glycolysis, oxidative decarboxylation of pyruvate, citric acid cycle, pentose phosphate pathway and gluconeogenesis.

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