This work aims to design a Gibbs sampling algorithm for posterior Bayesian inference of a Dirichlet process mixture model based on Hamming distributed kernels, a probability measure built upon the Hamming distance. This model is employed to provide model-based clustering analysis of categorical data with no natural ordering. The proposed algorithm leverages a split-and-merge Markov chain Monte Carlo technique to address the curse of dimensionality issue and improve the search over the space of random partitions.

(2025). Split-and-Merge Sampling Algorithm for Hamming-Mixture Models of Categorical Data . Retrieved from https://hdl.handle.net/10446/304869

Split-and-Merge Sampling Algorithm for Hamming-Mixture Models of Categorical Data

Argiento, Raffaele;
2025-06-17

Abstract

This work aims to design a Gibbs sampling algorithm for posterior Bayesian inference of a Dirichlet process mixture model based on Hamming distributed kernels, a probability measure built upon the Hamming distance. This model is employed to provide model-based clustering analysis of categorical data with no natural ordering. The proposed algorithm leverages a split-and-merge Markov chain Monte Carlo technique to address the curse of dimensionality issue and improve the search over the space of random partitions.
17-giu-2025
Di Marino, Sara; Galli, Filippo; Argiento, Raffaele; Cremaschi, Andrea; Paci, Lucia
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/10446/304869
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