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Characterizing the Effect of Coarse-Scale PBN Modeling on Dynamics and Intervention Performance of Genetic Regulatory Networks Represented by Stochastic Master Equation Models

机译:表征粗规模PBN建模对以随机主方程模型表示的遗传调控网络的动力学和干预性能的影响

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摘要

Fine-scale models based on stochastic master equations can provide the most detailed description of the dynamics of gene expression and imbed, in principle, all the information about the biochemical reactions involved in gene interactions. However, there is limited time-series experimental data available for inference of such fine-scale models. Furthermore, the computational complexity involved in the design of optimal intervention strategies to favorably effect system dynamics for such detailed models is enormous. Thus, there is a need to design mappings from fine-scale models to coarse-scale models while maintaining sufficient structure for the problem at hand and to study the effect of intervention policies designed using coarse-scale models when applied to fine-scale models. In this paper, we propose a mapping from a fine-scale model represented by a stochastic master equation to a coarse-scale model represented by a probabilistic Boolean network that maintains the collapsed steady state probability distribution of the detailed model. We also derive bounds on the performance of the intervention strategy designed using the coarse-scale model when applied to the fine-scale model.
机译:基于随机主方程的精细模型可以提供基因表达动力学的最详细描述,并且原则上可以嵌入有关基因相互作用中涉及的生化反应的所有信息。但是,有限的时间序列实验数据可用于推断此类精细模型。此外,为这样的详细模型有利地影响系统动力学的最佳干预策略的设计所涉及的计算复杂性是巨大的。因此,需要设计从精细模型到粗模型的映射,同时保持足够的结构来解决当前的问题,并研究将粗模型设计的干预策略应用于精细模型时的效果。在本文中,我们提出了从以随机主方程表示的精细模型到以概率布尔网络表示的粗模型的映射,该布尔模型保持了详细模型的崩溃稳态概率分布。当将粗略模型应用于微尺度模型时,我们还得出了干预策略性能的界限。

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