基于无迹粒子滤波的空气滤清器滤芯状态估计

State Estimation for Air Filter Element Using Unscented Particle Filter

  • 摘要: 针对空气滤清器滤芯堵塞过程中,过滤压降与颗粒质量负荷关系呈非线性,且质量负荷与环境粉尘条件难以直接测量的问题,基于分层建模方法,结合台架试验对初始渗透特性及流量–阻力关系进行表征,建立实验室工况下的基准压降模型;在此基础上构建包含质量负荷与等效粉尘浓度的离散状态空间模型,提出了基于无迹粒子滤波的滤芯状态估计方法. 采用滤芯台架连续堵塞试验进行验证,并与粒子滤波、无迹卡尔曼滤波和扩展卡尔曼滤波进行对比. 结果显示:不同流量工况下压降重构的平均均方根误差(RMSE)为20.46 Pa,平均绝对误差(MAE)为13.75 Pa,平均绝对百分比误差(MAPE)为3.47%;估计质量负荷的平均RMSE为11.36 g/m2,MAE为9.31 g/m2. 在实车变工况数据验证中,压降重构RMSE为16.64 Pa、MAE为12.74 Pa. 结果表明,该方法在不同流量与工况波动条件下能够实现滤芯堵塞状态的稳定、有效估计.

     

    Abstract: Air filter clogging causes a nonlinear relation between filtration pressure drop and particle mass loading. Mass loading and ambient dust conditions are difficult to measure directly. A layered modeling method was developed to address this problem. Initial permeability and the flow–resistance relation of the filter element were characterized through bench tests. A laboratory baseline pressure-drop model was then established. A discrete state-space model with mass loading and equivalent dust concentration was constructed. An unscented particle filter was applied for filter state estimation. Bench continuous clogging tests were performed for validation. The method was compared with particle filter, unscented Kalman filter, and extended Kalman filter. Under different flow-rate conditions, pressure-drop reconstruction achieved an average root mean square error (RMSE) of 20.46 Pa, a mean absolute error (MAE) of 13.75 Pa, and a mean absolute percentage error (MAPE) of 3.47%. Mass-loading estimation achieved an average RMSE of 11.36 g/m2 and an MAE of 9.31 g/m2. Validation with vehicle transient-condition data gave a pressure-drop reconstruction RMSE of 16.64 Pa and an MAE of 12.74 Pa. The results show that the proposed method enables stable and effective estimation of the filter clogging state under varying flow rates and fluctuating operating conditions.

     

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