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Particle Filtering on Riemannian Manifolds. Application to Covariance Matrices Tracking

机译:riemannian歧管上的粒子过滤。应用于协方差矩阵跟踪

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17.1 Introduction Given a dynamical system characterized by a state-space model, the objective of the online Bayesian filtering is the estimation of the posterior marginal probability of the hidden state given all the observations collected until the current time. The nonlinear and/or the non Gaussian aspect of the prior transition distributions and the observation model leads to intractable integrals when evaluating the marginals. Therefore, one has to resort to approximate Monte Carlo schemes. Particle filtering [1] is such an approximate Monte Carlo method estimating, recursively in time, the marginal posterior distribution of the continuous hidden state of the system. The particle filter provides a point mass approximation of these distributions by drawing particles according to a proposal distribution and then weighting the particles in order to fit the target distribution.
机译:17.1引言给定由状态空间模型表征的动态系统,在线贝叶斯滤波的目的是估计隐藏状态的后边缘概率,因为在当前时间收集的所有观察结果。在评估边际时,未线性和/或非高斯方面和观察模型的非高斯方面导致棘爪积分。因此,人们必须诉诸近似蒙特卡罗方案。粒子滤波[1]是尺寸额定蒙特卡洛方法估计,递归地及时,系统的连续隐藏状态的边缘后部分布。颗粒过滤器通过根据提案分布拉伸颗粒,然后加权颗粒以适合目标分布来提供这些分布的点质量近似。

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