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Error-Constrained Filtering for a Class of Nonlinear Time-Varying Delay Systems With Non-Gaussian Noises

机译:一类具有非高斯噪声的非线性时变时滞系统的误差约束滤波

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In this technical note, the quadratic error-constrained filtering problem is formulated and investigated for discrete time-varying nonlinear systems with state delays and non-Gaussian noises. Both the Lipschitz-like and ellipsoid-bounded nonlinearities are considered. The non-Gaussian noises are assumed to be unknown, bounded, and confined to specified ellipsoidal sets. The aim of the addressed filtering problem is to develop a recursive algorithm based on the semi-definite programme method such that, for the admissible time-delays, nonlinear parameters and external bounded noise disturbances, the quadratic estimation error is not more than a certain optimized upper bound at every time step $k$. The filter parameters are characterized in terms of the solution to a convex optimization problem that can be easily solved by using the semi-definite programme method. A simulation example is exploited to illustrate the effectiveness of the proposed design procedures.
机译:在本技术说明中,针对具有状态延迟和非高斯噪声的离散时变非线性系统,公式化并研究了二次误差约束滤波问题。既考虑Lipschitz形又限制椭圆形的非线性。假定非高斯噪声是未知的,有界的,并且局限于特定的椭圆集。解决的滤波问题的目的是开发一种基于半定程序方法的递归算法,使得对于可容许的时延,非线性参数和外部有界噪声干扰,二次估计误差不超过一定的优化值。每步$ k $的上限。滤波器参数的特征在于对凸优化问题的解决方案,该问题可以通过使用半定程序法轻松解决。利用一个仿真例子来说明所提出的设计程序的有效性。

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