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CODING BIOLOGICAL SYSTEMS IN A STOCHASTIC FRAMEWORK: The Case Study of Budding Yeast Cell Cycle

机译:在随机框架中编码生物系统:萌芽酵母细胞周期的案例研究

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In biology, modelling is mainly grounded in mathematics, and specifically on ordinary differential equations (ODEs). Using programming languages originally thought to describe networks of computers that exchange information is a complementary and emergent approach to analyze the dynamics of biological networks. In this work, we focus on the process algebra language called BlenX and we show that it is possible to easily reuse ODE models within this framework. In particular we focus on a well characterized biological network: the cell cycle of the budding yeast. This system has been studied in great details in the deterministic framework and data about a lot of mutants are available for the chosen model. It is interesting to note that the experimental phenotypic characterization of some mutants cannot be explained by the deterministic solution of the model, so in this work we propose a translation of the model in the stochastic framework in order to be able to verify if the inconsistencies are due to the noise that is affecting the system.
机译:在生物学中,建模主要在数学中,特别是在普通微分方程(ODES)上。使用编程语言最初认为描述交换信息的计算机网络是一种互补和紧急的方法来分析生物网络的动态。在这项工作中,我们专注于称为Blenx的过程代数语言,我们表明可以轻松地在此框架内重复使用ode模型。特别是我们专注于一个特征的生物网络:萌芽酵母的细胞周期。该系统已经在确定性框架中进行了大细节,并且有关许多突变体的数据可用于所选模型。这是有趣的是,一些突变体的实验表型特征不能由模型确定的解决方案来解释,所以在这个工作中,我们建议在随机框架模型的转换,以便能够验证是否前后矛盾的问题由于影响系统的噪音。

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