Price Nathan D, Schellenberger Jan, Palsson Bernhard O
Department of Bioengineering, University of California at San Diego, La Jolla, California 92093-0412, USA.
Biophys J. 2004 Oct;87(4):2172-86. doi: 10.1529/biophysj.104.043000.
Reconstruction of genome-scale metabolic networks is now possible using multiple different data types. Constraint-based modeling is an approach to interrogate capabilities of reconstructed networks by constraining possible cellular behavior through the imposition of physicochemical laws. As a result, a steady-state flux space is defined that contains all possible functional states of the network. Uniform random sampling of the steady-state flux space allows for the unbiased appraisal of its contents. Monte Carlo sampling of the steady-state flux space of the reconstructed human red blood cell metabolic network under simulated physiologic conditions yielded the following key results: 1), probability distributions for the values of individual metabolic fluxes showed a wide variety of shapes that could not have been inferred without computation; 2), pairwise correlation coefficients were calculated between all fluxes, determining the level of independence between the measurement of any two fluxes, and identifying highly correlated reaction sets; and 3), the network-wide effects of the change in one (or a few) variables (i.e., a simulated enzymopathy or fixing a flux range based on measurements) were computed. Mathematical models provide the most compact and informative representation of a hypothesis of how a cell works. Thus, understanding model predictions clearly is vital to driving forward the iterative model-building procedure that is at the heart of systems biology. Taken together, the Monte Carlo sampling procedure provides a broadening of the constraint-based approach by allowing for the unbiased and detailed assessment of the impact of the applied physicochemical constraints on a reconstructed network.
现在利用多种不同的数据类型来重建基因组规模的代谢网络成为可能。基于约束的建模是一种通过施加物理化学定律来限制可能的细胞行为,从而探究重建网络功能的方法。这样一来,就定义了一个包含网络所有可能功能状态的稳态通量空间。对稳态通量空间进行均匀随机采样能够对其内容进行无偏评估。在模拟生理条件下,对重建的人类红细胞代谢网络的稳态通量空间进行蒙特卡罗采样,得出了以下关键结果:1),各个代谢通量值的概率分布呈现出多种形状,若不通过计算则无法推断;2),计算了所有通量之间的成对相关系数,确定任意两个通量测量之间的独立程度,并识别高度相关的反应集;3),计算了一个(或几个)变量变化(即模拟酶病或根据测量结果固定通量范围)对全网络的影响。数学模型提供了关于细胞如何运作的假设的最简洁且信息丰富的表示形式。因此,清晰理解模型预测对于推动处于系统生物学核心的迭代模型构建过程至关重要。综上所述,蒙特卡罗采样程序通过允许对应用的物理化学约束对重建网络的影响进行无偏且详细的评估,拓宽了基于约束的方法。