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Boolean Network Approach to Negative Feedback Loops of the p53 Pathways: Synchronized Dynamics and Stochastic Limit Cycles

机译:p53路径负反馈回路的布尔网络方法:同步动力学和随机极限环

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摘要

Deterministic and stochastic Boolean network models are built for the dynamics of negative feedback loops of the p53 pathways. It is shown that the main function of the negative feedback in the p53 pathways is to keep p53 at a low steady state level, and each sequence of protein states in the negative feedback loops, is globally attracted to a closed cycle of the p53 dynamics after being perturbed by outside signal (e.g., DNA damage). Our theoretical and numerical studies show that both the biological stationary state and the biological oscillation after being perturbed are stable for a wide range of noise level. Applying the mathematical circulation theory of Markov chains, we investigate their stochastic synchronized dynamics and by comparing the network dynamics of the stochastic model with its corresponding deterministic network counterpart, a dominant circulation in the stochastic model is the natural generalization of the deterministic limit cycle in the deterministic system. Moreover, the period of the main peak in the power spectrum, which is in common use to characterize the synchronized dynamics, perfectly corresponds to the number of states in the main cycle with dominant circulation. Such a large separation in the magnitude of the circulations—between a dominant, main cycle and the rest—gives rise to the stochastic synchronization phenomenon.
机译:确定性和随机布尔网络模型是为p53途径的负反馈回路的动力学建立的。结果表明,p53途径中负反馈的主要功能是将p53保持在较低的稳态水平,并且负反馈回路中的每个蛋白质状态序列在被吸引后都被吸引到p53动力学的封闭循环中。被外界信号干扰(例如,DNA损伤)。我们的理论和数值研究表明,扰动后的生物稳态和生物振荡对于较大的噪声水平都是稳定的。应用马尔可夫链的数学环流理论,我们研究了它们的随机同步动力学,并且通过比较随机模型的网络动力学及其对应的确定性网络对应物,随机模型中的主导环是确定性极限环在环中的自然概括。确定性系统。此外,功率谱中主峰的周期(通常用于表征同步动力学)完全与主循环中具有支配循环的状态数相对应。在主要的主循环和其余的循环之间,循环量的如此大的分离产生了随机同步现象。

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  • 来源
    《Journal of Computational Biology》 |2009年第1期|119-132|共14页
  • 作者

    Hao Ge; Min Qian;

  • 作者单位

    Centre for Computational Systems Biology and Mathematical Department, Fudan University, Shanghai, P.R. China.;

    School of Mathematical Sciences, Peking University, Beijing, P.R. China.;

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  • 正文语种 eng
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