微生物生态系统中物种相互作用的检测(缺失)

IF 2.3 2区 数学 Q1 MATHEMATICS, APPLIED Studies in Applied Mathematics Pub Date : 2025-02-09 DOI:10.1111/sapm.70009
Thomas Beardsley, Megan Behringer, Natalia L. Komarova
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引用次数: 0

摘要

微生物群落是复杂的生物生态系统,随着时间的推移而进化,产生新的变体,而其他变体则消失。了解物种如何在群落内相互作用可以帮助我们阐明驱动生态系统过程的机制。我们研究了串行繁殖系统,其中通过定期取样并在新鲜培养基中复制来保持群落存活。通常收集的数据包括在几个时间点上每个物种的种群百分比。为了利用这种类型的数据,我们建立了一个方程组(基于广义Lotka-Volterra模型),并推导了物种不相互作用的条件。这可以通过将问题重新表述为寻找可行性域的问题来实现,这可以通过许多有效的算法来解决。这种方法为研究微生物群落中的相互作用提供了一种经济有效的方法。
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Detecting (the Absence of) Species Interactions in Microbial Ecological Systems

Microbial communities are complex ecological systems of organisms that evolve in time, with new variants created, while others disappear. Understanding how species interact within communities can help us shed light into the mechanisms that drive ecosystem processes. We studied systems with serial propagation, where the community is kept alive by taking a subsample at regular intervals and replating it in fresh medium. The data that are usually collected consist of the % of the population for each of the species, at several time points. In order to utilize this type of data, we formulated a system of equations (based on the generalized Lotka–Volterra model) and derived conditions of species noninteraction. This was possible to achieve by reformulating the problem as a problem of finding feasibility domains, which can be solved by a number of efficient algorithms. This methodology provides a cost-effective way to investigate interactions in microbial communities.

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来源期刊
Studies in Applied Mathematics
Studies in Applied Mathematics 数学-应用数学
CiteScore
4.30
自引率
3.70%
发文量
66
审稿时长
>12 weeks
期刊介绍: Studies in Applied Mathematics explores the interplay between mathematics and the applied disciplines. It publishes papers that advance the understanding of physical processes, or develop new mathematical techniques applicable to physical and real-world problems. Its main themes include (but are not limited to) nonlinear phenomena, mathematical modeling, integrable systems, asymptotic analysis, inverse problems, numerical analysis, dynamical systems, scientific computing and applications to areas such as fluid mechanics, mathematical biology, and optics.
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