Inference of Pairwise Interactions from Strain Frequency Data Across Settings and Context-Dependent Mutual Invasibilities.

IF 2 4区 数学 Q2 BIOLOGY
Thi Minh Thao Le, Sten Madec, Erida Gjini
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引用次数: 0

Abstract

We propose a method to estimate pairwise strain interactions from population-level frequencies across different endemic settings. We apply the framework of replicator dynamics, derived from a multi-strain SIS model with co-colonization, to extract from 5 datasets the fundamental backbone of strain interactions. In our replicator, each pairwise invasion fitness explicitly arises from local environmental context and trait variations between strains. We adopt the simplest formulation for multi-strain coexistence, where context is encoded in basic reproduction number R 0 and mean global susceptibility to co-colonization k, and trait variations α ij capture pairwise deviations from k. We integrate Streptococcus pneumoniae serotype frequencies and serotype identities collected from 5 environments: epidemiological surveys in Denmark, Nepal, Iran, Brazil and Mozambique, and mechanistically link their distributions. Our results have twofold implications. First, we offer a new proof-of-concept in the inference of multi-species interactions based on cross-sectional data. We also discuss 2 key aspects of the method: the site ordering for sequential fitting, and stability constraints on the dynamics. Secondly, we effectively estimate at high-resolution more than 70% of the 92 × 92 pneumococcus serotype interaction matrix in co-colonization, allowing for further projections and hypotheses testing. We show that, in these bacteria, both within- and between- serotype interaction coefficients' distribution emerge to be unimodal, their difference in mean broadly reflecting stability assumptions on serotype coexistence. This framework enables further model calibration to global data: cross-sectional across sites, or longitudinal in one site over time, - and should allow a more robust and integrated investigation of intervention effects in such biodiverse ecosystems.

从应变频率数据推断跨设置的成对相互作用和上下文相关的相互不可侵犯性。
我们提出了一种方法来估计从种群水平的频率在不同的流行病设置成对菌株相互作用。我们应用复制因子动力学的框架,从一个带有共定植的多菌株SIS模型中衍生出来,从5个数据集中提取菌株相互作用的基本骨干。在我们的复制子中,每一对入侵适应度都明确地来自当地环境背景和菌株之间的性状差异。我们采用最简单的多菌株共存公式,其中环境编码为基本繁殖数R 0和平均全球共定易感性k,性状变异α ij捕获k的两两偏差。我们整合了从5个环境收集的肺炎链球菌血清型频率和血清型特征:丹麦、尼泊尔、伊朗、巴西和莫桑比克的流行病学调查,并将其分布机制联系起来。我们的研究结果有双重含义。首先,我们提供了一种基于横截面数据的多物种相互作用推理的新概念证明。我们还讨论了该方法的两个关键方面:序列拟合的地点排序和动力学的稳定性约束。其次,我们在高分辨率下有效地估计了共定植中超过70%的92 × 92肺炎球菌血清型相互作用矩阵,从而允许进一步的预测和假设检验。我们发现,在这些细菌中,血清型内和血清型之间相互作用系数的分布都是单峰的,它们的平均值差异大致反映了血清型共存的稳定性假设。该框架能够进一步对全球数据进行模型校准:跨站点的横截面数据,或一个站点随时间的纵向数据,并且应该允许对此类生物多样性生态系统中的干预效应进行更稳健和综合的调查。
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来源期刊
CiteScore
3.90
自引率
8.60%
发文量
123
审稿时长
7.5 months
期刊介绍: The Bulletin of Mathematical Biology, the official journal of the Society for Mathematical Biology, disseminates original research findings and other information relevant to the interface of biology and the mathematical sciences. Contributions should have relevance to both fields. In order to accommodate the broad scope of new developments, the journal accepts a variety of contributions, including: Original research articles focused on new biological insights gained with the help of tools from the mathematical sciences or new mathematical tools and methods with demonstrated applicability to biological investigations Research in mathematical biology education Reviews Commentaries Perspectives, and contributions that discuss issues important to the profession All contributions are peer-reviewed.
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