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 coreset construction



CoresetforLine-SetsClustering

Neural Information Processing Systems

A natural generalization is to replace this input setP of n points by a setP of n sets inX. The distance from such an input setP P to a setC of centers can then be defined as the distance between the closest point-center pair. This problem is calledk-mean for sets; see e.g.


CoresetforLine-SetsClustering

Neural Information Processing Systems

A natural generalization is to replace this input setP of n points by a setP of n sets inX. The distance from such an input setP P to a setC of centers can then be defined as the distance between the closest point-center pair. This problem is calledk-mean for sets; see e.g.



Coresets for Archetypal Analysis

Sebastian Mair, Ulf Brefeld

Neural Information Processing Systems

Several approaches have been proposed to remedy the edacious nature of archetypal analysis, proposing, e.g.,efficient active-set quadratic programming (Chen etal.,2014),





c115ba9e04ab27fbbb664f932112246d-Paper.pdf

Neural Information Processing Systems

Inparticular,weconsiderthesetting where the time series data onN entities is generated from a Gaussian mixture model with autocorrelations overk clusters inRd. Our main contribution is an algorithm to construct coresets for the maximum likelihood objective for this mixture model.