Describe the feature request
The Weighted Least Squares (WLS) algorithms currently implemented in PGM for state estimation rely on the assumption of a Gaussian distribution of the measurement error. However, in practice this may not always be the case, especially with the use of pseudo-measurements. There are robust WLS methods who reduce the influence of bad-data, outliers and non-Gaussians errors. Users of PGM, like DSA, will greatly benefit from robust WLS algorithms. This includes (not exhaustive list) : Least Absolute Value, Huber estimator, Iteratively Reweighted Least Squares, Hampel etimator, Schweppe-Huber, GM-Tukey's biweight estimator, Quadratic-Linear and Quadratic-Constant. Some of these methods are implemented in other opensource engines, such as[ panda-power]
Community Meeting
Describe the feature request
The Weighted Least Squares (WLS) algorithms currently implemented in PGM for state estimation rely on the assumption of a Gaussian distribution of the measurement error. However, in practice this may not always be the case, especially with the use of pseudo-measurements. There are robust WLS methods who reduce the influence of bad-data, outliers and non-Gaussians errors. Users of PGM, like DSA, will greatly benefit from robust WLS algorithms. This includes (not exhaustive list) : Least Absolute Value, Huber estimator, Iteratively Reweighted Least Squares, Hampel etimator, Schweppe-Huber, GM-Tukey's biweight estimator, Quadratic-Linear and Quadratic-Constant. Some of these methods are implemented in other opensource engines, such as[ panda-power]
Community Meeting