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OPTIMALITY OF SPECTRAL CLUSTERING IN THE GAUSSIAN MIXTURE MODEL
by
Löffler, Matthias
, Zhou, Harrison H.
, Zhang, Anderson Y.
in
Algorithms
/ Clustering
/ Covariance matrix
/ Minimax technique
/ Normal distribution
/ Optimization
/ Probabilistic models
/ Qualitative research
/ Regular Articles
/ Signal to noise ratio
/ Spectra
2021
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OPTIMALITY OF SPECTRAL CLUSTERING IN THE GAUSSIAN MIXTURE MODEL
by
Löffler, Matthias
, Zhou, Harrison H.
, Zhang, Anderson Y.
in
Algorithms
/ Clustering
/ Covariance matrix
/ Minimax technique
/ Normal distribution
/ Optimization
/ Probabilistic models
/ Qualitative research
/ Regular Articles
/ Signal to noise ratio
/ Spectra
2021
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Do you wish to request the book?
OPTIMALITY OF SPECTRAL CLUSTERING IN THE GAUSSIAN MIXTURE MODEL
by
Löffler, Matthias
, Zhou, Harrison H.
, Zhang, Anderson Y.
in
Algorithms
/ Clustering
/ Covariance matrix
/ Minimax technique
/ Normal distribution
/ Optimization
/ Probabilistic models
/ Qualitative research
/ Regular Articles
/ Signal to noise ratio
/ Spectra
2021
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OPTIMALITY OF SPECTRAL CLUSTERING IN THE GAUSSIAN MIXTURE MODEL
Journal Article
OPTIMALITY OF SPECTRAL CLUSTERING IN THE GAUSSIAN MIXTURE MODEL
2021
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Overview
Spectral clustering is one of the most popular algorithms to group high-dimensional data. It is easy to implement and computationally efficient. Despite its popularity and successful applications, its theoretical properties have not been fully understood. In this paper, we show that spectral clustering is minimax optimal in the Gaussian mixture model with isotropic covariance matrix, when the number of clusters is fixed and the signal-to-noise ratio is large enough. Spectral gap conditions are widely assumed in the literature to analyze spectral clustering. On the contrary, these conditions are not needed to establish optimality of spectral clustering in this paper.
Publisher
Institute of Mathematical Statistics
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