2019
DOI: 10.1155/2019/3823691
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Using Hampel Identifier to Eliminate Profile-Isolated Outliers in Laser Vision Measurement

Abstract: In this paper, the profile of the bar is detected by laser vision technology. During the detection process, obvious isolated outliers can be observed in the profile data; dimension parameter and profile-fitting accuracy are seriously affected by these outliers. In order to eliminate these outliers and improve the measurement accuracy, this paper uses Hampel identifier and moving mean identifier to identify isolated outliers. At the same time, the profile data is fitted, and the fitting results and fitting accu… Show more

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Cited by 19 publications
(6 citation statements)
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“…Outlier detection and treatment is a vital step in enhancing data quality. We use the Hampel filter which is based on the Hampel identifier (Yao et al, 2019 ). The Hampel identifier is a reliable and efficient outlier detection technique that has been used in a variety of fields.…”
Section: Methodology and Datamentioning
confidence: 99%
“…Outlier detection and treatment is a vital step in enhancing data quality. We use the Hampel filter which is based on the Hampel identifier (Yao et al, 2019 ). The Hampel identifier is a reliable and efficient outlier detection technique that has been used in a variety of fields.…”
Section: Methodology and Datamentioning
confidence: 99%
“…The threshold is defined as a constant (threshold factor) multiplied by the median absolute deviation. An asymmetric window with a bandwidth ratio of 0.004 (0.4 %) and a threshold factor of 3 was adopted following previous studies (Davies and Gather, 1993;Pearson, 2002;Liu et al, 2004;Yao et al, 2019). The data identified as outliers were then removed from the dataset.…”
Section: Outlier Detectionmentioning
confidence: 99%
“…Hampel indetifier (HI) is an effective outlier identification and correction technique, which utilizes the median deviation and absolute median deviation as the criteria for determining the outliers, with good robustness (Yao et al 2019) (2) Where 𝑘 = (1/(√2erfc −1 (1/2))) ≈ 1.4826 is the unbiased estimate of the Gaussian distribution.…”
Section: Hampel Indetifiermentioning
confidence: 99%