Schilstra Maria J, Martin Stephen R, Keating Sarah M
Biological and Neural Computation Group, Science and Technology Research Institute, University of Hertfordshire, College Lane, Hatfield AL10 9AB, United Kingdom.
Methods Cell Biol. 2008;84:807-42. doi: 10.1016/S0091-679X(07)84025-8.
In this chapter, we provide the basic information required to understand the central concepts in the modeling and simulation of complex biochemical processes. We underline the fact that most biochemical processes involve sequences of interactions between distinct entities (molecules, molecular assemblies), and also stress that models must adhere to the laws of thermodynamics. Therefore, we discuss the principles of mass-action reaction kinetics, the dynamics of equilibrium and steady state, and enzyme kinetics, and explain how to assess transition probabilities and reactant lifetime distributions for first-order reactions. Stochastic simulation of reaction systems in well-stirred containers is introduced using a relatively simple, phenomenological model of microtubule dynamic instability in vitro. We demonstrate that deterministic simulation [by numerical integration of coupled ordinary differential equations (ODE)] produces trajectories that would be observed if the results of many rounds of stochastic simulation of the same system were averaged. In Section V, we highlight several practical issues with regard to the assessment of parameter values. We draw some attention to the development of a standard format for model storage and exchange, and provide a list of selected software tools that may facilitate the model building process, and can be used to simulate the modeled systems.
在本章中,我们提供理解复杂生化过程建模与模拟核心概念所需的基本信息。我们强调大多数生化过程涉及不同实体(分子、分子聚集体)之间的相互作用序列,同时也强调模型必须遵循热力学定律。因此,我们讨论质量作用反应动力学原理、平衡和稳态动力学以及酶动力学,并解释如何评估一级反应的跃迁概率和反应物寿命分布。使用相对简单的体外微管动态不稳定性现象学模型介绍了搅拌良好的容器中反应系统的随机模拟。我们证明确定性模拟[通过耦合常微分方程(ODE)的数值积分]产生的轨迹,就如同对同一系统进行多轮随机模拟的结果求平均时所观察到的那样。在第五节中,我们突出了关于参数值评估的几个实际问题。我们提请注意模型存储和交换标准格式的开发,并提供一份精选软件工具列表,这些工具可能有助于模型构建过程,并且可用于模拟建模系统。