首页> 外文期刊>Journal of vibration and control: JVC >Post-nonlinear blind source separation with kurtosis constraints using augmented Lagrangian particle swarm optimization and its application to mechanical systems
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Post-nonlinear blind source separation with kurtosis constraints using augmented Lagrangian particle swarm optimization and its application to mechanical systems

机译:使用增强拉格朗日粒子群优化和应用于机械系统的非线性盲源分离与峰氏限制

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摘要

To accurately estimate source signals from their post-nonlinear mixtures, a post-nonlinear blind source separation (PNLBSS) method with kurtosis constraints is proposed based on augmented Lagrangian particle swarm optimization (PSO). First, an improved contrast function is presented by combining mutual information of the separated signals and kurtosis ranges of source signals. Second, an augmented Lagrangian multiplier method is used to convert PNLBSS into an unconstrained pseudo-objective optimization problem. Then, improved PSO is applied to update the parameters in complex nonlinear spaces. Finally, numerical case studies and experimental case studies are provided to evaluate the performance of the proposed method. By adding the kurtosis ranges constraints, the estimation accuracy of source signals could be improved, which would benefit vibration and acoustic monitoring and control.
机译:基于增强拉格朗日粒子群优化(PSO),提出了从其后非线性混合物中精确估计来自非线性混合物的源信号,基于增强拉格朗日粒子群优化(PSO)。 首先,通过组合源信号的分离信号和Kurtosis范围的相互信息来呈现改进的对比度功能。 其次,使用增强的拉格朗日乘法器方法用于将PNLBS转换为无约束的伪客观优化问题。 然后,应用改进的PSO以更新复杂非线性空间中的参数。 最后,提供了数值案例研究和实验案例研究以评估所提出的方法的性能。 通过添加Kurtosis范围的约束,可以提高源信号的估计精度,这将有利于振动和声学监控和控制。

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