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Spatiotemporal dynamics of the Calvin cycle: Multistationarity and symmetry breaking instabilities

机译:卡尔文循环的时空动力学:多平稳性和对称性破坏不稳定性

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摘要

The possibility of controlling the Calvin cycle has paramount implications for increasing the production of biomass. Multistationarity, as a dynamical feature of systems, is the first obvious candidate whose control could find biotechnological applications. Here we set out to resolve the debate on the multistationarity of the Calvin cycle. Unlike the existing simulation-based studies, our approach is based on a sound mathematical framework, chemical reaction network theory and algebraic geometry, which results in provable results for the investigated model of the Calvin cycle in which we embed a hierarchy of realistic kinetic laws. Our theoretical findings demonstrate that there is a possibility for multistationarity resulting from two sources, homogeneous and inhomogeneous instabilities, which partially settle the debate on multistability of the Calvin cycle. In addition, our tractable analytical treatment of the bifurcation parameters can be employed in the design of validation experiments.
机译:控制加尔文循环的可能性对于增加生物质的产量具有至关重要的意义。作为系统的动态特征,多平稳性是第一个明显的候选者,其控制可以发现生物技术应用。在这里,我们着手解决关于卡尔文循环的多平稳性的辩论。与现有的基于模拟的研究不同,我们的方法基于良好的数学框架,化学反应网络理论和代数几何,这为卡尔文循环的研究模型提供了可证明的结果,其中我们嵌入了逼真的动力学定律。我们的理论发现表明,由两个原因导致的多平稳性是可能的,即均质和非均质不稳定性,这部分解决了关于卡尔文循环的多稳定性的争论。此外,我们对分叉参数的易处理的分析处理可用于验证实验的设计。

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