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Numerical Modelling of C. elegans L1 Aggregation

机译: C的数值建模。线虫 L1聚合

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We attempt to explain the aggregation behavior of starvedC. elegansL1s (Artyukhin et al., 2015) by a variation of the Keller-Segel chemotaxis model (1970). Each worm releases a diffusible, unstable attractant. The worms chemotax towards the attractant. By using a continuous density function to approximate the spatial distribution of worms, behavior may be described by a nonlinear system of partial differential equations. To determine whether such a model can account forC. elegansL1 behavior, we solve this PDE system numerically. In the original Keller-Segel model, density is unbounded, leading to unrealistic results. We modified the model in such a way as to limit the maximum density. We also developed numerical methods designed to work well near equilibrium. With these changes our model can reproduce some but not all aspects of the behavior.
机译:我们试图解释starvedC的聚集行为。 elegansL1s(Artyukhin et al。,2015),是通过Keller-Segel趋化性模型(1970)的变体实现的。每个蠕虫都会释放出一种可扩散的,不稳定的引诱剂。蠕虫向引诱剂趋化。通过使用连续密度函数来近似蠕虫的空间分布,行为可以通过偏微分方程的非线性系统来描述。确定这种模型是否可以解释C。 elegansL1行为,我们用数值方法解决了这个PDE系统。在原始的Keller-Segel模型中,密度是无限的,从而导致不切实际的结果。我们以限制最大密度的方式修改了模型。我们还开发了数值方法,旨在在平衡附近很好地工作。通过这些更改,我们的模型可以重现行为的某些而非全部方面。

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