292
Views
4
CrossRef citations to date
0
Altmetric
Original Articles

Hierarchical Bayesian Approach to a Multi-Site Hidden Markov Model

, &
Pages 1241-1252 | Received 03 Aug 2011, Accepted 14 Sep 2012, Published online: 09 Jan 2014
 

Abstract

Multivariate data with a sequential or temporal structure occur in various fields of study. The hidden Markov model (HMM) provides an attractive framework for modeling long-term persistence in areas of pattern recognition through the extension of independent and identically distributed mixture models. Unlike in typical mixture models, the heterogeneity of data is represented by hidden Markov states. This article extends the HMM to a multi-site or multivariate case by taking a hierarchical Bayesian approach. This extension has many advantages over a single-site HMM. For example, it can provide more information for identifying the structure of the HMM than a single-site analysis. We evaluate the proposed approach by exploiting a spatial correlation that depends on the distance between sites.

Mathematics Subject Classification:

Acknowledgments

The research of Dal Ho Kim was supported by Kyungpook National University Research Fund, 2012. The research of Yongku Kim was supported by Basic Science Research Program through the National Research Foundation of (NRF) funded by the Ministry of Education, Science and Technology (No. 2012R1A1011113).

Log in via your institution

Log in to Taylor & Francis Online

PDF download + Online access

  • 48 hours access to article PDF & online version
  • Article PDF can be downloaded
  • Article PDF can be printed
USD 61.00 Add to cart

Issue Purchase

  • 30 days online access to complete issue
  • Article PDFs can be downloaded
  • Article PDFs can be printed
USD 1,090.00 Add to cart

* Local tax will be added as applicable

Related Research

People also read lists articles that other readers of this article have read.

Recommended articles lists articles that we recommend and is powered by our AI driven recommendation engine.

Cited by lists all citing articles based on Crossref citations.
Articles with the Crossref icon will open in a new tab.