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Modeling Viral Genome Fitness Evolution Associated with Serial Bottleneck Events: Evidence of Stationary States of Fitness

机译:与串行瓶颈事件相关的病毒基因组适应性进化建模:适应性静止状态的证据

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摘要

Evolution of fitness values upon replication of viral populations is strongly influenced by the size of the virus population that participates in the infections. While large population passages often result in fitness gains, repeated plaque-to-plaque transfers result in average fitness losses. Here we develop a numerical model that describes fitness evolution of viral clones subjected to serial bottleneck events. The model predicts a biphasic evolution of fitness values in that a period of exponential decrease is followed by a stationary state in which fitness values display large fluctuations around an average constant value. This biphasic evolution is in agreement with experimental results of serial plaque-to-plaque transfers carried out with foot-and-mouth disease virus (FMDV) in cell culture. The existence of a stationary phase of fitness values has been further documented by serial plaque-to-plaque transfers of FMDV clones that had reached very low relative fitness values. The statistical properties of the stationary state depend on several parameters of the model, such as the probability of advantageous versus deleterious mutations, initial fitness, and the number of replication rounds. In particular, the size of the bottleneck is critical for determining the trend of fitness evolution.
机译:病毒种群复制后适应度值的变化在很大程度上受到参与感染的病毒种群大小的影响。虽然大量的人口通行往往会导致体能增加,但斑块到斑块的反复转移会导致平均体能损失。在这里,我们开发了一个数字模型,描述了遭受串行瓶颈事件的病毒克隆的适应性进化。该模型预测了适应度值的双相演变,因为指数下降的时间段之后是静止状态,在该状态下,适应度值显示出围绕平均常数的较大波动。这种双相进化与用口蹄疫病毒(FMDV)在细胞培养中进行的斑块间连续斑块转移的实验结果一致。 FMDV克隆从菌斑到菌斑的连续转移已经达到了非常低的相对适应度值,这进一步证明了适应度值处于稳定状态。稳态的统计特性取决于模型的几个参数,例如有利与有害突变的概率,初始适应度以及复制轮数。特别是,瓶颈的大小对于确定适应性发展的趋势至关重要。

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