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Pathway identification using parallel optimization for a complex metabolic system in microbial continuous culture

机译:并行优化微生物连续培养中复杂代谢系统的途径识别

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The bio-dissimilation of glycerol to 1,3-propanediol (1,3-PD) by Klebsiella pneumoniae (K. pneumoniae) is a complex bioprocess due to the multiple inhibitions of substrate and products onto the cell growth. In consideration of the fact that both the inhibition mechanisms of 3-hydroxypropionaldehyde (3-HPA) onto the cell growth and the transport systems of glycerol and 1,3-PD across the cell membrane are still unclear, we consider 72 possible metabolic pathways, and establish a novel mathematical model which is represented by an eight-dimensional nonlinear dynamical system. The existence, uniqueness, continuous dependence of solutions to the system and the compactness of the solution set are explored. On the basis of biological robustness, we give a quantitative definition of robustness index of the intracellular substances. Taking the robustness index of the intracellular substances together with the relative error between the experimental data and the computational values of the extracellular substances as a performance index, a parameter identification model is proposed for the nonlinear dynamical system, in which 43848 continuous variables and 1152 discrete variables are involved. A parallel particle swarm optimization pathways identification algorithm (PPSO-PIA) is constructed to find the optimal pathway and parameters under various experiments conditions. Numerical results show that the optimal pathway and the corresponding dynamical system can describe the continuous fermentation reasonably.
机译:由于底物和产物对细胞生长的多种抑制作用,肺炎克雷伯菌(Klebsiella pneumoniae)(K. pneumoniae)将甘油生物异化为1,3-丙二醇(1,3-PD)是一个复杂的生物过程。考虑到3-羟基丙醛(3-HPA)对细胞生长的抑制机制以及甘油和1,3-PD在细胞膜上的运输系统仍然不清楚,我们考虑了72种可能的代谢途径,建立了以八维非线性动力学系统为代表的新型数学模型。探索了系统对解的存在性,唯一性,连续依赖性以及解集的紧凑性。在生物学鲁棒性的基础上,我们给出了细胞内物质的鲁棒性指数的定量定义。以细胞内物质的稳健性指标以及实验数据与细胞外物质计算值之间的相对误差作为性能指标,提出了一种非线性动力学系统的参数辨识模型,该模型具有43848个连续变量和1152个离散变量涉及变量。构建了并行粒子群优化路径识别算法(PPSO-PIA),以在各种实验条件下找到最佳路径和参数。数值结果表明,最佳途径和相应的动力学系统可以合理地描述连续发酵。

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