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Partial Image Error (PIE) in Digital Particle ImageVelocimetry (DPIV)

机译:数字粒子映像velocimetry(dpiv)中的部分图像错误(饼)

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This paper examines and quantifies Partial Imaging Error (PIE) that is caused when an image is divided up into smaller interrogation regions, cutting particle images at the edge of a region in two. Original investigations have assumed that this source of error is negligible, yet this paper will prove that PIE is in fact a major contributor to measurement error and is more significant than the non-uniform weighting of the correlation function usually associated with measurement discrepancies. Results show that this error is significant for typical seeding densities and commonly used interrogation region sizes. If the correlation of regions that are 16 x 16 pixels or less is attempted PIE can prohibit a meaningful result from being obtained despite there being a valid correlation peak. It will also be highlighted that processes usually associated with improving the accuracy of measurements are unable to account for the effects of PIE and hence this inherent error remains. In order to reduce the effects of PIE and to increase measurement accuracy, it is necessary to normalise the correlation field before using a curve fit estimator on the correlation peak. However, it is shown that normalising by overlapped area, which is typically used as a normalisation function, is able to reduce mean bias error by correcting for the non-uniform weighting of the correlation function yet has no effect on RMS error. To correct for PIE, normalisation of the correlation field by signal strength (NSS) is presented here as an effective means of reducing both the mean bias and RMS error.
机译:本文检查并量化当将图像分成较小的询问区域时导致的部分成像误差(饼图),在两个区域的边缘处切割粒子图像。原始调查假设这一误差来源可忽略不计,但本文将证明饼图实际上是测量误差的主要贡献者,并且比通常与测量差异相关的相关函数的不均匀加权更为显着。结果表明,该误差对于典型的播种密度和常用的询问区域尺寸很重要。如果尝试派来的区域为16×16像素或更少的区域的相关性,尽管存在有效的相关峰值,可以禁止获得有意义的结果。还将突出显示通常与提高测量精度相关联的过程无法解释派的效果,因此仍然存在这种固有误差。为了减少饼的效果并提高测量精度,必须在使用曲线拟合估计器上进行相关峰值之前归一化相关领域。然而,示出了通过通常用作归一化函数的重叠区域的归一化能够通过校正相关函数的不均匀加权来减少平均偏置误差,但对RMS误差没有影响。为了纠正派,这里通过信号强度(NSS)的相关字段的归一化作为减少平均偏置和RMS误差的有效手段。

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