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Refined elasticity sampling for Monte Carlo-based identification of stabilizing network patterns

机译:精细的弹性采样,用于基于蒙特卡洛的稳定网络模式识别

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Motivation: Structural kinetic modelling (SKM) is a framework to analyse whether a metabolic steady state remains stable under perturbation, without requiring detailed knowledge about individual rate equations. It provides a representation of the system's Jacobian matrix that depends solely on the network structure, steady state measurements, and the elasticities at the steady state. For a measured steady state, stability criteria can be derived by generating a large number of SKMs with randomly sampled elasticities and evaluating the resulting Jacobian matrices. The elasticity space can be analysed statistically in order to detect network positions that contribute significantly to the perturbation response. Here, we extend this approach by examining the kinetic feasibility of the elasticity combinations created during Monte Carlo sampling.
机译:动机:结构动力学建模(SKM)是一个框架,用于分析代谢稳态在微扰下是否保持稳定,而无需了解有关单个速率方程的详细知识。它提供了系统的雅可比矩阵的表示,该矩阵仅取决于网络结构,稳态测量值以及稳态下的弹性。对于测得的稳态,可以通过生成大量具有随机采样弹性的SKM并评估所得的Jacobian矩阵来得出稳定性标准。可以对弹性空间进行统计分析,以检测对微扰响应有重大贡献的网络位置。在这里,我们通过检查在蒙特卡洛采样期间创建的弹性组合的动力学可行性来扩展这种方法。

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