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Nonlinear Bayesian state filtering with missing measurements and bounded noise and its application to vehicle position estimation

机译:缺失量度和有界噪声的非线性贝叶斯状态滤波及其在车辆位置估计中的应用

摘要

summary:The paper deals with parameter and state estimation and focuses on two problems that frequently occur in many practical applications: (i) bounded uncertainty and (ii) missing measurement data. An algorithm for the state estimation of the discrete-time non-linear state space model whose uncertainties are bounded is proposed. The algorithm also copes with situations when some measurements are missing. It uses Bayesian approach and evaluates maximum a posteriori probability (MAP) estimates of states and parameters. As the model uncertainties are supposed to have a bounded support, the searched estimates lie within an area that is described by the system of inequalities. In consequence, the problem of MAP estimation becomes the problem of nonlinear mathematical programming (NLP). The estimation with missing data reduces to the omission of corresponding inequalities in NLP formulation. The proposed estimation algorithm is applied to the estimation of a moving vehicle position when incomplete data from global positioning system (GPS) together with complete data from vehicle sensors are at disposal.
机译:摘要:本文处理参数和状态估计,重点关注在许多实际应用中经常发生的两个问题:(i)有界不确定性和(ii)缺少测量数据。提出了具有不确定性的离散时间非线性状态空间模型的状态估计算法。该算法还可以应对某些测量丢失的情况。它使用贝叶斯方法并评估状态和参数的最大后验概率(MAP)估计。由于模型不确定性应该有有限的支持,因此搜索的估计值位于不等式系统描述的区域内。结果,MAP估计的问题变成了非线性数学规划(NLP)的问题。缺少数据的估计减少了NLP公式中相应不等式的遗漏。当来自全球定位系统(GPS)的不完整数据与来自车辆传感器的完整数据一起被处理时,所提出的估算算法将应用于行驶中的车辆位置的估算。

著录项

  • 作者

    Pavelková Lenka;

  • 作者单位
  • 年度 2011
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类

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