2020
DOI: 10.3390/s20133806
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Quantized Residual Preference Based Linkage Clustering for Model Selection and Inlier Segmentation in Geometric Multi-Model Fitting

Abstract: In this paper, quantized residual preference is proposed to represent the hypotheses and the points for model selection and inlier segmentation in multi-structure geometric model fitting. First, a quantized residual preference is proposed to represent the hypotheses. Through a weighted similarity measurement and linkage clustering, similar hypotheses are put into one cluster, and hypotheses with good quality are selected from the clusters as the model selection results. After this, the quantized residu… Show more

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Cited by 9 publications
(7 citation statements)
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“…Other techniques follow a preference-based approach and focus on clustering as a basis to perform model estimation. Examples of methods in this category include Residual Histogram Analysis (RHA) (Zhang and Kosecká 2006), J-Linkage (Toldo and Fusiello 2008), Kernel Optimization (Chin et al 2010), T-linkage (Magri and Fusiello 2014), Random Cluster Model (RCM) (Pham et al 2014), Robust Preference Analysis (RPA) (Magri and Fusiello 2015) and Quantized Residual Preference (Zhao et al 2020). The problem of fitting multiple models can be also formulated as an energy minimization problem (Delong et al 2012a, b), as in PEARL (Propose Expand and Reestimate Labels) (Isack and Boykov 2012) and Multi-X (Barath and Matas 2018).…”
Section: Multi-model Fittingmentioning
confidence: 99%
“…Other techniques follow a preference-based approach and focus on clustering as a basis to perform model estimation. Examples of methods in this category include Residual Histogram Analysis (RHA) (Zhang and Kosecká 2006), J-Linkage (Toldo and Fusiello 2008), Kernel Optimization (Chin et al 2010), T-linkage (Magri and Fusiello 2014), Random Cluster Model (RCM) (Pham et al 2014), Robust Preference Analysis (RPA) (Magri and Fusiello 2015) and Quantized Residual Preference (Zhao et al 2020). The problem of fitting multiple models can be also formulated as an energy minimization problem (Delong et al 2012a, b), as in PEARL (Propose Expand and Reestimate Labels) (Isack and Boykov 2012) and Multi-X (Barath and Matas 2018).…”
Section: Multi-model Fittingmentioning
confidence: 99%
“…The traditional multi-motion segmentation method [21], [22], [23], [24] using powerful geometric constraints cluster points of the scene into objects with different motion models. This type of method is at the feature point level instead of instance-level, limited by the model number of the segmentation and has a high computational burden.…”
Section: Related Work a Moving Object Segmentationmentioning
confidence: 99%
“…The multi-motion segmentation method [12,13,[46][47][48] based on geometric methods involves clustering points of the same motion into a motion model parameter instance to segment the multiple motion models of the scene, which can be utilized to discover new objects based on their motion. This kind of method obtains the results at the feature point level, instead of pixel by pixel, and the application conditions and scenarios are limited.…”
Section: Motion Segmentationmentioning
confidence: 99%