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从单一生物体到微生物群落的基于约束的化学计量学建模。

Constraint-based stoichiometric modelling from single organisms to microbial communities.

作者信息

Gottstein Willi, Olivier Brett G, Bruggeman Frank J, Teusink Bas

机构信息

Systems Bioinformatics, Amsterdam Institute for Molecules, Medicines and Systems, VU University Amsterdam, De Boelelaan 1087, 1081 HV Amsterdam, The Netherlands.

Systems Bioinformatics, Amsterdam Institute for Molecules, Medicines and Systems, VU University Amsterdam, De Boelelaan 1087, 1081 HV Amsterdam, The Netherlands

出版信息

J R Soc Interface. 2016 Nov;13(124). doi: 10.1098/rsif.2016.0627.

Abstract

Microbial communities are ubiquitously found in Nature and have direct implications for the environment, human health and biotechnology. The species composition and overall function of microbial communities are largely shaped by metabolic interactions such as competition for resources and cross-feeding. Although considerable scientific progress has been made towards mapping and modelling species-level metabolism, elucidating the metabolic exchanges between microorganisms and steering the community dynamics remain an enormous scientific challenge. In view of the complexity, computational models of microbial communities are essential to obtain systems-level understanding of ecosystem functioning. This review discusses the applications and limitations of constraint-based stoichiometric modelling tools, and in particular flux balance analysis (FBA). We explain this approach from first principles and identify the challenges one faces when extending it to communities, and discuss the approaches used in the field in view of these challenges. We distinguish between steady-state and dynamic FBA approaches extended to communities. We conclude that much progress has been made, but many of the challenges are still open.

摘要

微生物群落广泛存在于自然界中,对环境、人类健康和生物技术有着直接影响。微生物群落的物种组成和整体功能在很大程度上由代谢相互作用塑造,如资源竞争和交叉喂养。尽管在绘制和建模物种水平的代谢方面已经取得了相当大的科学进展,但阐明微生物之间的代谢交换并控制群落动态仍然是一项巨大的科学挑战。鉴于其复杂性,微生物群落的计算模型对于从系统层面理解生态系统功能至关重要。本综述讨论了基于约束的化学计量建模工具,特别是通量平衡分析(FBA)的应用和局限性。我们从基本原理出发解释这种方法,并确定将其扩展到群落时所面临的挑战,并鉴于这些挑战讨论该领域所采用的方法。我们区分了扩展到群落的稳态和动态FBA方法。我们得出结论,虽然已经取得了很大进展,但许多挑战仍然存在。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/3747/5134014/47f67946e446/rsif20160627-g1.jpg

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