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Integrating Petri Nets and Flux Balance Methods in Computational Biology Models: a Methodological and Computational Practice

机译:在计算生物学模型中整合Petri网和通量平衡方法:一种方法学和计算实践

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Computational Biology is a fast-growing field that is enriched by different data-driven methodological approaches and by findings and applications in a broad range of biological areas. Fundamental to these approaches are the mathematical and computational models used to describe the different states at microscopic (for example a biochemical reaction), mesoscopic (the signalling effects at tissue level), and macroscopic levels (physiological and pathological effects) of biological processes. In this paper we address the problem of combining two powerful classes of methodologies: Flux Balance Analysis (FBA) methods which are now producing a revolution in biotechnology and medicine, and Petri Nets (PNs) which allow system generalisation and are central to various mathematical treatments, for example Ordinary Differential Equation (ODE) specification of the biosystem under study. While the former is limited to modelling metabolic networks, i.e. does not account for intermittent dynamical signalling events, the latter is hampered by the need for a large amount of metabolic data. A first result presented in this paper is the identification of three types of cross-talks between PNs and FBA methods and their dependencies on available data. We exemplify our insights with the analysis of a pancreatic cancer model. We discuss how our reasoning framework provides a biologically and mathematically grounded decision making setting for the integration of regulatory, signalling, and metabolic networks and greatly increases model interpretability and reusability. We discuss how the parameters of PN and FBA models can be tuned and combined together so to highlight the computational effort needed to perform this task. We conclude with speculations and suggestions on this new promising research direction.
机译:计算生物学是一个快速发展的领域,通过不同的数据驱动方法论方法以及在广泛的生物学领域中的发现和应用得到了丰富。这些方法的基础是用于描述生物学过程的微观状态(例如生化反应),介观状态(组织水平的信号传导效应)和宏观水平(生理和病理效应)的不同状态的数学和计算模型。在本文中,我们解决了将两种强大的方法论相结合的问题:通量平衡分析(FBA)方法正在掀起生物技术和医学的革命,而Petri Nets(PNs)则可以进行系统概括并且是各种数学处理的核心,例如所研究生物系统的常微分方程(ODE)规范。尽管前者仅限于对代谢网络进行建模,即不考虑间歇性动态信号事件,但后者因需要大量代谢数据而受到阻碍。本文提出的第一个结果是识别PN和FBA方法之间的三种类型的串扰及其对可用数据的依赖性。我们通过对胰腺癌模型的分析来例证我们的见解。我们讨论了我们的推理框架如何为调节,信号和代谢网络的集成提供生物学和数学基础的决策设置,以及如何大大提高模型的可解释性和可重用性。我们讨论了如何将PN和FBA模型的参数调整和组合在一起,从而突出显示执行此任务所需的计算量。最后,我们对这一新的有前途的研究方向进行了推测和建议。

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