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Joint Austrian Computer Vision and Robotics Workshop 2020
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Figure3: Scatter andkerneldensityestimationplotsof theL1-areacurve regressioncoefficients. Theblueand orange dots/curvescorrespond to the respectivecoefficientsofground truthandalgorithmic segmentation. an interactive 3D scatter plot revealed the points close to a 2D linear manifold embedded in three dimensions. Projection of both ground-truth and algorithm-segmentation coefficients onto the first two PCA eigenvectors yields 2D scatter plot shown in the left part offigure4. In the following the problem of identifying incor- rect segmentations is thus cast to outlier detection in a2Dfeature space. 3.2.OutlierDetectionUsingProjectedRegression Coefficients Our approach to outlier detection is a semi- supervised one: we reuse the ground-truth coeffi- cients tofitamodel that represents theexpectedseg- mentation behavior. Subsequently the likelihood of an algorithmic segmentation to be generated by the learned model is tested. While there is a broad spectrum of methods for outlier (novelty) detection, we show a digest of 5 al- gorithms resulting from our experiments and discuss theirperformance. FeatureBagging (FB) [7] fits several base detec- torson sub-samplesof thedataset anduseaver- aging to combat over-fitting. We used the LOF (seebelow)as thebasedetector. NearestNeighbors (KNN) [2] the distance of the sample to its most distant k-th neighbor is used as theoutlier score. Wesetk=5. LocalOutlierFactor (LOF) [4] Samples with much lower local density than their neighbors are declared as the outliers. The local density wasestimatedby20nearestneighbors. MinimumCovarianceDeterminant (MCD) [12] fits theminimumcovariancedeterminantmodel to the data. The outlier-ness of a sample is proportional to itsMahalanobisdistance. One-classSVM(OCSVM) introduced in [13]aims to find a smooth boundary modelling a user- specifiedprobability that randomlydrawnpoint will landoutside. 4.ResultsandDiscussion Toevaluatetheoutlierdetectorsquantitatively,no- tion of positives (incorrect segmentation) and nega- tives isnecessaryfor thetestdata, i.e. foralgorithmic 162
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Joint Austrian Computer Vision and Robotics Workshop 2020
Titel
Joint Austrian Computer Vision and Robotics Workshop 2020
Herausgeber
Graz University of Technology
Ort
Graz
Datum
2020
Sprache
englisch
Lizenz
CC BY 4.0
ISBN
978-3-85125-752-6
Abmessungen
21.0 x 29.7 cm
Seiten
188
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Informatik
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Joint Austrian Computer Vision and Robotics Workshop 2020