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A novel coupling of noise reduction algorithms for particle flow simulations

机译:一种用于粒子流模拟的降噪算法的新型耦合

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摘要

Proper orthogonal decomposition (POD) and its extension based on time-windows have been shown to greatly improve the effectiveness of recovering smooth ensemble solutions from noisy particle data. However, to successfully de-noise any molecular system, a large number of measurements still need to be provided. In order to achieve a better efficiency in processing time-dependent fields, we have combined POD with a well-established signal processing technique, wavelet-based thresholding. In this novel hybrid procedure, the wavelet filtering is applied within the POD domain and referred to as WAVinPOD. The algorithm exhibits promising results when applied to both synthetically generated signals and particle data. In this work, the simulations compare the performance of our new approach with standard POD or wavelet analysis in extracting smooth profiles from noisy velocity and density fields. Numerical examples include molecular dynamics and dissipative particle dynamics simulations of unsteady force- and shear-driven liquid flows, as well as phase separation phenomenon. Simulation results confirm that WAVinPOD preserves the dimensionality reduction obtained using POD, while improving its filtering properties through the sparse representation of data in wavelet basis. This paper shows that WAVinPOD outperforms the other estimators for both synthetically generated signals and particle-based measurements, achieving a higher signal-to-noise ratio from a smaller number of samples. The new filtering methodology offers significant computational savings, particularly for multi-scale applications seeking to couple continuum informations with atomistic models. It is the first time that a rigorous analysis has compared de-noising techniques for particle-based fluid simulations.
机译:正确的正交分解(POD)及其基于时间窗口的扩展已显示出极大地提高了从嘈杂的粒子数据中恢复平滑整体解的有效性。然而,为了成功地对任何分子系统进行消噪,仍然需要提供大量的测量值。为了在处理时间相关字段中获得更好的效率,我们将POD与成熟的信号处理技术(基于小波的阈值处理)相结合。在这种新颖的混合过程中,小波滤波在POD域内应用,称为WAVinPOD。当应用于合成生成的信号和粒子数据时,该算法显示出令人鼓舞的结果。在这项工作中,仿真将我们的新方法与标准POD或小波分析的性能进行了比较,以从噪声速度和密度场中提取平滑轮廓。数值示例包括不稳定动力和剪切驱动液体流动的分子动力学和耗散粒子动力学模拟,以及相分离现象。仿真结果证实,WAVinPOD保留了使用POD获得的降维效果,同时通过以小波为基础的数据稀疏表示来改善其过滤性能。本文表明,对于合成生成的信号和基于粒子的测量,WAVinPOD的性能均优于其他估计器,可从较少的样本中获得更高的信噪比。新的过滤方法可显着节省计算量,特别是对于试图将连续性信息与原子模型耦合的多尺度应用而言。严格的分析首次将降噪技术与基于粒子的流体模拟进行了比较。

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