2012
DOI: 10.1016/j.neucom.2011.06.033
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Archetypal analysis for machine learning and data mining

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Cited by 188 publications
(224 citation statements)
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“…In recent years, AA has been used in different domains such as multidocument summarization Kononenko, 2013, 2014), the evaluation of scientists (Seiler and Wohlrabe, 2013), developmental psychology (Ragozini et al, 2017), biology (D'Esposito et al, 2012), market research and benchmarking (Li et al, 2003;Porzio et al, 2008;Midgley and Venaik, 2013), industrial engineering , e-learning (Theodosiou et al, 2013), machine learning problems (Mørup and Hansen, 2012), image analysis (Bauckhage and Thurau, 2009) and astrophysics (Chan et al, 2003).…”
Section: Related Workmentioning
confidence: 99%
“…In recent years, AA has been used in different domains such as multidocument summarization Kononenko, 2013, 2014), the evaluation of scientists (Seiler and Wohlrabe, 2013), developmental psychology (Ragozini et al, 2017), biology (D'Esposito et al, 2012), market research and benchmarking (Li et al, 2003;Porzio et al, 2008;Midgley and Venaik, 2013), industrial engineering , e-learning (Theodosiou et al, 2013), machine learning problems (Mørup and Hansen, 2012), image analysis (Bauckhage and Thurau, 2009) and astrophysics (Chan et al, 2003).…”
Section: Related Workmentioning
confidence: 99%
“…Unlike EOFs archetypes are not required to be nested (Cutler and Breiman 1994;Bauckhage and Thurau 2009). However, like k-means clustering (and unlike EOFs) AA is invariant to translation and scaling and to rotational ambiguity (Morup and Hansen 2012).…”
Section: B Geometrical Interpretation Of the Archetypesmentioning
confidence: 99%
“…Most methods used to solve the AA problem (e.g., Seth and Eugster 2016;Morup and Hansen 2012;Porzio et al 2008;Bauckhage and Thurau 2009;Steinschneider and Lall 2015;Chan et al 2003) are essentially based on the original alternating constrained least squares algorithm of Cutler and Breiman (1994). The algorithm alternates between finding the optimal matrix A 5 (a ij ) for fixed archetypes Z and finding the optimal archetypes Z for fixed A.…”
Section: Numerical Solution Of Archetypes a Manifold-based Algorithmmentioning
confidence: 99%
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