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引用次数: 1

摘要

本文介绍了基于近似密度滤波(FAD)概念的非线性自适应滤波器的理论发展。最常用的非线性估计方法是扩展卡尔曼滤波。与传统技术相反,所提出的递归算法不需要任何线性化。预测使用受约束的最大熵。因此,创建的密度是指数型的,依赖于有限数量的参数。过滤得到包含这些参数的递归方程。这个更新应用了贝叶斯定理。通过在一般指数模型上的仿真,证明了所提出的非线性滤波器优于扩展卡尔曼滤波器和一类基于分划算法的非线性滤波器。
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An efficient approach to highly non-linear estimation
This paper presents the theoretical development of a nonlinear adaptive filter based on a concept of filtering by approximated densities (FAD). The most common procedures for nonlinear estimation apply the extended Kalman filter. As opposed to conventional techniques the proposed recursive algorithm does not require any linearisation. The prediction uses a maximum entropy subject to constraints. Thus, the densities created are of an exponential type and depend on a finite number of parameters. The filtering yields recursive equations involving these parameters. The update applies the Bayes' theorem. Through simulation on a generic exponential model, the proposed nonlinear filter proves to be superior to the extended Kalman filter and a class of nonlinear filters based on the partitioning algorithm.
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