Gaussian mixture models

E426674

Gaussian mixture models are probabilistic clustering models that represent data as a combination of multiple Gaussian distributions, allowing soft cluster assignments and more flexible cluster shapes than KMeans.

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Gaussian mixture models canonical 2

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Predicate Object
instanceOf clustering model
generative model
mixture model
probabilistic model
unsupervised learning method
appliedIn astronomy
background subtraction
bioinformatics
computer vision
finance
image segmentation
speech recognition
basedOn Gaussian distribution NERFINISHED
mixture distribution
canUse diagonal covariance matrices
full covariance matrices
spherical covariance matrices
comparedTo k-means clustering
differsFrom k-means clustering by modeling full covariance
k-means clustering by using soft assignments
hasComponent Gaussian components
component covariance matrices
component means
mixture weights
hasProperty assumes data generated from mixture of Gaussians
can approximate arbitrary continuous distributions
can converge to local optima
can model elliptical clusters
can model overlapping clusters
flexible cluster shapes
parametric model
probabilistic cluster membership
requires number of components as hyperparameter
sensitive to initialization
soft cluster assignments
implementedIn PyTorch NERFINISHED
TensorFlow NERFINISHED
scikit-learn NERFINISHED
mathematicallyDefinedAs weighted sum of Gaussian probability density functions
trainedBy Bayesian inference
expectation-maximization algorithm
maximum likelihood estimation
variational inference
usedFor anomaly detection
clustering
data generation
density estimation
probabilistic modeling of data
soft clustering
unsupervised learning

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KMeans relatedAlgorithm Gaussian mixture models
Gibbs sampling usedIn Gaussian mixture models