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Delay-dependent filtering for stochastic nonlinear genetic regulatory networks with time-varying delays and extrinsic noises

机译:具有时变时延和外部噪声的随机非线性遗传调节网络的时滞相关滤波

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In this paper, the delay-dependent filtering problem is investigated for a more realistic nonlinear genetic regulatory network (GRN) with time-varying delays, stochastic intrinsic noises and extrinsic noise, where the stochastic noises exist in both the state dynamics and measurement equations. The purpose of the addressed filtering problem is to estimate the true concentrations of gene products such as mRNAs and proteins. Specifically, we are interested in designing a delay-dependent L2–L linear filter such that for all admissible nonlinearities, time-varying delays as well as intrinsic and extrinsic noises, the filtering error dynamics is asymptotically mean square stable with a prescribed L2–L attenuation level. The delay decomposition approach is first used to derive sufficient conditions in the form of linear matrix inequalities (LMIs) that guarantee the desired filtering performance, and the filter gains are then characterized as the solution to a set of LMIs. Finally, a simulation example is given to verify the effectiveness of the theoretical results.
机译:在本文中,研究了时滞,随机内在噪声和外在噪声(状态动力学和测量方程中都存在随机噪声)的更现实的非线性遗传调节网络(GRN)的时滞相关滤波问题。解决的过滤问题的目的是估计基因产物(例如mRNA和蛋白质)的真实浓度。具体来说,我们感兴趣的是设计与延迟有关的L 2 –L 线性滤波器,以便对于所有允许的非线性,时变延迟以及内在和外在噪声,滤波误差动力学是渐近均方稳定的,具有规定的L 2 –L 衰减水平。首先使用延迟分解方法以线性矩阵不等式(LMI)的形式导出足够的条件,以保证所需的滤波性能,然后将滤波器增益表征为一组LMI的解决方案。最后,给出了一个仿真实例,验证了理论结果的有效性。

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