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Model-based metabolism design: constraints for kinetic and stoichiometric models

机译:基于模型的新陈代谢设计:动力学和化学计量模型的约束

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摘要

The implementation of model-based designs in metabolic engineering and synthetic biology may fail. One of the reasons for this failure is that only a part of the real-world complexity is included in models. Still, some knowledge can be simplified and taken into account in the form of optimization constraints to improve the feasibility of model-based designs of metabolic pathways in organisms. Some constraints (mass balance, energy balance, and steady-state assumption) serve as a basis for many modelling approaches. There are others (total enzyme activity constraint and homeostatic constraint) proposed decades ago, but which are frequently ignored in design development. Several new approaches of cellular analysis have made possible the application of constraints like cell size, surface, and resource balance. Constraints for kinetic and stoichiometric models are grouped according to their applicability preconditions in (1) general constraints, (2) organism-level constraints, and (3) experiment-level constraints. General constraints are universal and are applicable for any system. Organism-level constraints are applicable for biological systems and usually are organism-specific, but these constraints can be applied without information about experimental conditions. To apply experimental-level constraints, peculiarities of the organism and the experimental set-up have to be taken into account to calculate the values of constraints. The limitations of applicability of particular constraints for kinetic and stoichiometric models are addressed.
机译:在代谢工程和合成生物学中基于模型的设计的实施可能会失败。导致此失败的原因之一是模型中仅包含一部分真实世界的复杂性。尽管如此,可以简化知识并以优化约束的形式考虑某些知识,以提高生物体内基于模型的代谢途径设计的可行性。一些约束(质量平衡,能量平衡和稳态假设)可作为许多建模方法的基础。数十年前提出了其他一些建议(总酶活性约束和稳态约束),但在设计开发中经常被忽略。细胞分析的几种新方法使诸如细胞大小,表面和资源平衡之类的约束条件的应用成为可能。根据动力学和化学计量模型的适用性先决条件,将其分为以下条件:(1)一般约束,(2)生物水平约束和(3)实验水平约束。通用约束是通用的,适用于任何系统。生物水平的限制适用于生物系统,通常是特定于有机体的,但是这些限制可以在没有实验条件信息的情况下应用。要应用实验级别的约束条件,必须考虑有机体的特性和实验设置来计算约束条件的值。解决了动力学和化学计量模型的特定约束条件的适用性限制。

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