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非线性/非高斯序贯贝叶斯滤波

Nonlinear/Non-Gaussian Bayesian Sequential Filtering

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【作者】 刘凤霞宫先仪

【Author】 LIU Feng-xia1,GONG Xian-yi2(1.Department of Information Science and Electronic Engineering,Zhejiang University,Hangzhou Zhejiang 310027,China;2.National Key Laboratory of Science and Technology on Sonar,Hangzhou Applied Acoustics Research Institute,Hangzhou Zhejiang 310012,China)

【机构】 浙江大学信息与电子工程系杭州应用声学研究所

【摘要】 序贯Bayesian滤波为Bayesian滤波的递归实现,为在线估计系统状态提供了一个合理的框架。序贯贝叶斯滤波是基于状态—空间模型的。在线性高斯状态—空间模型下,最佳序贯贝叶斯滤波为大家熟知的卡尔曼滤波。在非线性/非高斯状态—空间模型下,最佳序贯贝叶斯滤波不存在通用的解析解,基于卡尔曼滤波的方法和质点滤波方法为比较常用的两类次最佳序贯贝叶斯滤波。它们各有各的优势,是相互补充的。该文采用扩展卡尔曼滤波和序贯重要性重采样质点滤波对两个非线性/非高斯系统的状态进行跟踪,仿真表明系统非线性/非高斯不严重时采用扩展卡尔曼比较合适,非线性/非高斯较严重时采用序贯重要性重采样比较合适。

【Abstract】 Bayesian sequential filtering,which is based on state-space model,is recursive implementation of Bayesian filtering,and provides a suitable framework for estimating the state of system on-line.For linear-Gaussian problems,optimal Bayesian sequential filtering is well-known Kalman filter.For nonlinear or non-Gaussian problems there is no general analytical expression for optimal Bayesian sequential filtering,algorithms based on Kalman and particle filters are the most popular suboptimal Bayesian Sequential filtering.They all have their place and are complementary to each other.In this paper,two nonlinear or non-Gaussian problems are resolved with extended Kalman and sequential importance resample.Simulation shows that when nonlinear or non-Gaussian is mild,extended Kalman is an appropriate choice and when nonlinear or non-Gaussian is severe,sequential importance resample is a wise choice.

【基金】 国家自然科学基金资助项目(60702022);国家安全重大基础基金资助项目(613110020102)
  • 【文献出处】 杭州电子科技大学学报 ,Journal of Hangzhou Dianzi University , 编辑部邮箱 ,2011年04期
  • 【分类号】TN911.7
  • 【被引频次】5
  • 【下载频次】292
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