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Constrained proteome allocation affects coexistence in models of competitive microbial communities

机译:受约束的蛋白质组分配影响竞争性微生物社区的模型中的共存

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摘要

a Generalization of Scott et al.’s [22] proteome subdivision to the case of NR resources: the proteomic sector allocated by species σ for nutrient uptake and metabolization is subdivided into smaller fractions φσi=φσiP, each dedicated to a specific resource. b Schematic representation of a consumer-resource model with NR resources and NS species. In this framework, the concentrations ci of the resources and the biomass densities mσ of the species are described by systems of coupled differential equations. Resources are supplied with (constant) rates si, and are uptaken by the species (arrows represent resource flows). The ways in which each species uptakes resources are encoded in the “metabolic strategies”. In our framework we are not considering the exchange of metabolic byproducts between species (i.e., cross-feeding). c Assumptions used to write the equations of the CPR model. Each species σ uptakes resource i with a rate Jσi proportional to the proteome fraction φσi. Then, each resource contributes a growth term gσi (proportional to the resource uptake rate) to the total growth rate. The net growth rate of species σ is the difference between the sum of these contributions and the maintenance cost qσ.
机译:Scott等人的概括。[22]蛋白质组的细分对NR资源的案例:由物种σ分配的蛋白质组学脉冲用于营养吸收和代谢物被细分为较小的分数φi=φσIP,每个部分专用于特定资源。 b具有NR资源和NS种的消费者资源模型的示意图。在该框架中,通过耦合微分方程的系统描述了物种的资源和生物量密度mσ的浓度C​​I。资源提供(常数)率Si,并由物种膨胀(箭头代表资源流量)。每种物种适度资源的方式在“代谢策略”中被编码。在我们的框架中,我们不考虑物种(即交叉喂食)之间的代谢副产品交换。 C假设用于写入CPR模型的等式。每个物种σ上限资源I,其具有jσi与蛋白质组分数φσi成比例。然后,每个资源贡献生长项GΣI(与资源摄取率成比例)到总增长率。物种σ的净增长率是这些贡献和维护成本Qσ的总和之间的差异。

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