2016
DOI: 10.3390/s16050729
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Systematic Error Modeling and Bias Estimation

Abstract: This paper analyzes the statistic properties of the systematic error in terms of range and bearing during the transformation process. Furthermore, we rely on a weighted nonlinear least square method to calculate the biases based on the proposed models. The results show the high performance of the proposed approach for error modeling and bias estimation.

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Cited by 7 publications
(4 citation statements)
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“…More details could be found in Zhang and Knoll ( 2016 ) in the same manner, the complete cumulative errors are, therefore, calculated. In the next section, the Dijkstra-based global exploration method will first be used to traverse the map and determine the error-minimizing path for each location by evaluating the error of each path, thus achieving the task of reducing path drift.…”
Section: Methodological Backgroundmentioning
confidence: 99%
“…More details could be found in Zhang and Knoll ( 2016 ) in the same manner, the complete cumulative errors are, therefore, calculated. In the next section, the Dijkstra-based global exploration method will first be used to traverse the map and determine the error-minimizing path for each location by evaluating the error of each path, thus achieving the task of reducing path drift.…”
Section: Methodological Backgroundmentioning
confidence: 99%
“…The latter inaccuracy can be explained by the fact that, according to the literature, the kyphosis angle should be calculated between C7, T-apex and T11, but no perfectly equivalent landmarks are available on the Azure Kinect skeleton. In general, measurement error can be expressed as the sum of systematic error (bias) and stochastic error [13]. Ideally, the bias should be zero and the stochastic component should be normally distributed with as little variance as possible.…”
Section: Measurement Performances Of Azure Kinectmentioning
confidence: 99%
“…This section summarizes the statistic properties of the systematic error, by using our previous work in [18]. Assuming radar also contains bias, the corresponding measurement is thus defined as:…”
Section: B Systematic Error and Sensor Biasmentioning
confidence: 99%