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无噬菌性食细菌作用或有噬菌性食细菌作用下有机物生物降解的空间建模与动态分析。

Spatial modeling and dynamics of organic matter biodegradation in the absence or presence of bacterivorous grazing.

机构信息

Department of Mathematics, Harbin University of Science and Technology, Harbin, Heilongjiang, 150080, PR China.

Department of Mathematics, William & Mary, Williamsburg, VA, 23187-8795, USA.

出版信息

Math Biosci. 2021 Jan;331:108501. doi: 10.1016/j.mbs.2020.108501. Epub 2020 Nov 6.

Abstract

Biodegradation is a pivotal natural process for elemental recycling and preservation of an ecosystem. Mechanistic modeling of biodegradation has to keep track of chemical elements via stoichiometric theory, under which we propose and analyze a spatial movement model in the absence or presence of bacterivorous grazing. Sensitivity analysis shows that the organic matter degradation rate is most sensitive to the grazer's death rate when the grazer is present and most sensitive to the bacterial death rate when the grazer is absent. Therefore, these two death rates are chosen as the primary parameters in the conditions of most mathematical theorems. The existence, stability and persistence of solutions are proven by applying linear stability analysis, local and global bifurcation theory, and the abstract persistence theory. Through numerical simulations, we obtain the transient and asymptotic dynamics and explore the effects of all parameters on the organic matter decomposition. Grazers either facilitate biodegradation or has no impact on biodegradation, which resolves the "decomposition-facilitation paradox" in the spatial context.

摘要

生物降解是元素循环和生态系统保护的关键自然过程。生物降解的机理建模必须通过化学计量理论来跟踪化学元素,在此基础上,我们提出并分析了在没有或存在食菌性放牧的情况下的空间运动模型。敏感性分析表明,当食菌者存在时,有机物质降解率对食菌者的死亡率最敏感,而当食菌者不存在时,有机物质降解率对细菌的死亡率最敏感。因此,这两个死亡率被选为在大多数数学定理条件下的主要参数。通过应用线性稳定性分析、局部和全局分岔理论以及抽象持久性理论,证明了解的存在性、稳定性和持久性。通过数值模拟,我们获得了瞬态和渐近动力学,并探讨了所有参数对有机物质分解的影响。食菌者要么促进生物降解,要么对生物降解没有影响,从而解决了空间背景下的“分解促进悖论”。

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