Hidden Markov Models, Theory and Applications 2011
DOI: 10.5772/14749
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A Non-Homogeneous Hidden Markov Model for the Analysis of Multi-Pollutant Exceedances Data

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Cited by 16 publications
(9 citation statements)
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“…Inhomogeneous Markov chain models have been employed in other areas such as biomedical research (Perez‐Ocon, Ruiz‐Castro & Gamiz‐Perez ; Hubbard, Inoue & Fann ), landscape (Li ), pollution (Lagona et al . ), and climatic (Rajagopalan, Lall & Tarboton ; Hughes, Guttorp & Charles ) modelling. Overall, the broadly employed stationary Markov chain models work particularly well when the homogeneity assumption is justified, that is when the environmental conditions do not change substantially.…”
Section: Discussionmentioning
confidence: 99%
“…Inhomogeneous Markov chain models have been employed in other areas such as biomedical research (Perez‐Ocon, Ruiz‐Castro & Gamiz‐Perez ; Hubbard, Inoue & Fann ), landscape (Li ), pollution (Lagona et al . ), and climatic (Rajagopalan, Lall & Tarboton ; Hughes, Guttorp & Charles ) modelling. Overall, the broadly employed stationary Markov chain models work particularly well when the homogeneity assumption is justified, that is when the environmental conditions do not change substantially.…”
Section: Discussionmentioning
confidence: 99%
“…However, under a longitudinal scheme, where observations are recorded at periodic times, hidden states often do have a well‐defined meaning. They can be used to describe disease progression (Cooper & Lipsitch, 2004; Altman & Petkau, 2005; Wall & Lee, 2009), to explain environmental conditions (Betrò et al , 2009; Lagona et al , 2011), to measure changes in biological conditions (Beerenwinkel & Drton, 2007; Gupta et al , 2007), to estimate life expectancy in population studies (van den Hout et al , 2009), or to model financial series (Rydén et al , 1998; Frühwirth‐Schnatter & Kaufmann, 2008; Dias et al , 2010; Bulla, 2011).…”
Section: Modelling Longitudinal Data Via Hidden Markov Modelsmentioning
confidence: 99%
“…The joint distribution of multivariate (mixed‐type) data is usually specified as a mixture having products of univariate distributions as components (see e.g. Lagona et al ., ; Lagona and Picone, ; Zhang et al ., ). Bartolucci and Farcomeni () is a notable exception.…”
Section: Introductionmentioning
confidence: 98%