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首页> 外文期刊>IFAC PapersOnLine >State Estimation by Continuous-Time Observations in Multiplicative Noise * * The research is partially supported by the Russian Foundation for Basic Research (grants Nos. 15-37-20611 and 16-07-00677).
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State Estimation by Continuous-Time Observations in Multiplicative Noise * * The research is partially supported by the Russian Foundation for Basic Research (grants Nos. 15-37-20611 and 16-07-00677).

机译:乘积噪声中连续时间观测的状态估计 * * 该研究得到了俄罗斯基础研究基金会的部分支持(拨款) 15-37-20611和16-07-00677)。

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The paper is devoted to the Bayesian estimation of finite-state random vector given the indirect non-stationary continuous-time observations corrupted by a Wiener noise. The key feature is that the noise intensity is a function of the estimated vector, hence the traditional optimal filtering framework fails in this case. The estimate is obtained both in the explicit integral form and as the solution to a stochastic Differential system with some jump processes in the right hand side. The presence of the multiplicative noise gives a possibility to raise the estimation quality up to the exact value restoration. The numerical procedure for the estimate calculation is accompanied with the accuracy analysis. An example illustrating the performance of the proposed estimate is also presented.
机译:考虑到间接的非平稳连续时间观测值被维纳噪声破坏,本文致力于有限状态随机矢量的贝叶斯估计。关键特征是噪声强度是估计矢量的函数,因此传统的最佳滤波框架在这种情况下会失败。该估计既可以通过显式积分形式获得,也可以作为随机微分系统(在右侧具有一些跳跃过程)的解来获得。乘法噪声的存在提供了将估计质量提高到精确值恢复的可能性。估算计算的数字过程伴随着精度分析。还提供了一个示例,说明了建议的估算的效果。

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