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ON THE HAMILTONIAN TECHNIQUES FOR DESIGNING NONLINEAR OBSERVERS UNDER SET-MEMBERSHIP UNCERTAINTY

机译:关于设定隶属于设计非线性观察员的汉密尔顿技术

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This paper deals with the problem of constructing observers for nonlinear systems subjected to unknown but bounded disturbances. The problem is therefore treated within the framework of the so-called guaranteed (set membership) approach. The solutions are thus given in set-theoretic terms as "information sets" consistent with the model, the measurements and the given constraints on the uncertain items. The novelty in the approach is the application of Hamiltonian techniques which allow to treat nonlinear systems. The observation process is described by an HJB (Hamilton - Jacobi - Bellman) equation for a certain value function (the "information state") whose level sets are the set-valued estimates. Presented here are two types of HJB equation with some comparison theorems which allow to replace the rather complicated solutions to these equations by their upper and lower estimates, which are simpler to calculate. The application of information states in input design for guaranteed parameter identification is finally considered.
机译:本文涉及构建未知但有界紊乱的非线性系统观察者的问题。因此,问题在所谓的保证(Set隶属资格)方法的框架内。因此,在设定的理论术语中给出了解决方案,作为与模型,测量值和不确定项目的给定约束一致的“信息集”。该方法的新奇是汉密尔顿技术的应用,允许治疗非线性系统。观察过程由HJB(Hamilton - Jacobi-Bellman)方程描述了一定的值函数(“信息状态”),其级别集是设定值估计。这里介绍的是两种类型的HJB方程,具有一些比较定理,允许通过它们的上下估计来将相当复杂的解决方案替换为这些方程,这更简单地计算。最终考虑了在担保参数识别输入设计中的信息状态在输入设计中的应用。

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