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Robust Multiple Model Fitting with Preference Analysis and Low-rank Approximation
Author(s) -
Luca Magri,
Andrea Fusiello
Publication year - 2015
Language(s) - English
Resource type - Conference proceedings
DOI - 10.5244/c.29.20
Subject(s) - outlier , computer science , estimator , rank (graph theory) , principal component analysis , robust principal component analysis , non negative matrix factorization , artificial intelligence , matrix decomposition , low rank approximation , algorithm , mathematical optimization , pattern recognition (psychology) , mathematics , tensor (intrinsic definition) , statistics , eigenvalues and eigenvectors , physics , combinatorics , quantum mechanics , pure mathematics
This paper deals with the extraction of multiple models from outlier-contaminated data. The method we present is based on preference analysis and low rank approximation. After representing points in a conceptual space, Robust PCA (Principal Component Analysis) and Symmetric NMF (Non negative Matrix Factorization) are employed to reduce the multi-model fitting problem to many single-fitting problems, which in turn are solved with a strategy that resembles MSAC (M-estimator SAmple Consensus). Experimental validation on public, real data-sets demonstrates that our method compares favourably with the state of the art.

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