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Deterministic and Stochastic Models Analyze the Robustness of Circadian Rhythms

机译:确定性和随机模型分析昼夜节律的鲁棒性

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The Drosophila circadian oscillator shows a robust property to environmental changes, internal variations, and fluctuations, where two interlocked negative feedback loops play a major role for oscillation. The PER-TIM loop is activated by dCLK-CYC andrepressed by PER-TIM, whereas the dCLK loop is repressed by dCLK-CYC and activated by PER-TIM. Not only the molecular architecture, but also the parameters provide the robust property to the oscillator. However, the intrinsic mechanism of how the clocksystem acquires the robust oscillator remains to be elucidated. In this paper, we aim at understanding how critical the values of parameters is for producing the robust oscillator using a deterministic model, and how the probabilistic fluctuations involve the stable oscillation using a stochastic model. In the deterministic model, we classified the various parameter combinations that produced the cycle of 24 hours. The robust properties depended on the values of the parameters. In the stochastic model,the proper use of fluctuation could make stable oscillations.
机译:果蝇昼夜振荡器显示出对环境变化,内部变化和波动的强大属性,其中两个互锁的负反馈回路在振荡中发挥着重要作用。由DCLK-CYC激活PER-TIM循环,并通过PER-TIM向上抑制,而DCLK环路被DCLK-CYC压制并由PER-TIM激活。不仅是分子架构,而且参数也为振荡器提供了鲁棒性。然而,钟声系统如何获取鲁棒振荡器的内在机制仍有待阐明。在本文中,我们的目标是使用确定性模型了解参数的值的值是如何用确定性模型产生鲁棒振荡器的批判性,以及概率波动如何涉及使用随机模型的稳定振荡。在确定性模型中,我们将各种参数组合分类为产生24小时的周期。强大的属性取决于参数的值。在随机模型中,正确使用波动可以使振动稳定。

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