A von Mises Markov random field model is introduced for the analysis of spatial series of angles. Because the likelihood function of the model is unknown up to a normalizing constant, two inferential procedures are proposed for parameter estimation. The first one is based on the maximization of a pseudo-likelihood function and provides a computationally convenient, consistent, although inefficient estimator. The second one is based on the maximization of a Monte Carlo Markov Chain approximation of the likelihood and is more efficient than the pseudo-likelihood estimator, although computationally more expensive. The model is illustrated on a spatial series of sea currents directions
Motivated by segmentation issues in marine studies, a new hidden Markov model is proposed for the an...
Summarization: We introduce a Gibbs Markov random field for spatial data on Cartesian grids based on...
Circular variables arise in a multitude of data-modelling contexts ranging from robotics to the soci...
Motivated by issues of marine data analysis under complex orographic conditions, a multivariate hidd...
A new hidden Markov random field model is proposed for the analysis of cylindrical spatial series, i...
A class of autoregressive models for spatial circular data is proposed by assuming that samples of a...
Motivated by segmentation issues in studies of sea current circulation, we describe a hidden Markov ...
Motivated by segmentation issues in studies of sea current circulation, we describe a hidden Markov ...
The analysis of bivariate space-time series with linear and circular components is complicated by (...
The aim is to present a model for providing a spatial segmentation of circular data according to a f...
Motivated by segmentation issues in marine studies, a novel hiddenMarkov model is propos...
One approach to defining models for circular data and processes has been to take a standard Euclidea...
A hidden Markov random field is proposed for the analysis of spatial cylindrical series. The model i...
In the analysis of spatial phenomena closely related to the local context, the probabilistic model ...
A regression model for correlated circular data is proposed by assuming that samples of angular me...
Motivated by segmentation issues in marine studies, a new hidden Markov model is proposed for the an...
Summarization: We introduce a Gibbs Markov random field for spatial data on Cartesian grids based on...
Circular variables arise in a multitude of data-modelling contexts ranging from robotics to the soci...
Motivated by issues of marine data analysis under complex orographic conditions, a multivariate hidd...
A new hidden Markov random field model is proposed for the analysis of cylindrical spatial series, i...
A class of autoregressive models for spatial circular data is proposed by assuming that samples of a...
Motivated by segmentation issues in studies of sea current circulation, we describe a hidden Markov ...
Motivated by segmentation issues in studies of sea current circulation, we describe a hidden Markov ...
The analysis of bivariate space-time series with linear and circular components is complicated by (...
The aim is to present a model for providing a spatial segmentation of circular data according to a f...
Motivated by segmentation issues in marine studies, a novel hiddenMarkov model is propos...
One approach to defining models for circular data and processes has been to take a standard Euclidea...
A hidden Markov random field is proposed for the analysis of spatial cylindrical series. The model i...
In the analysis of spatial phenomena closely related to the local context, the probabilistic model ...
A regression model for correlated circular data is proposed by assuming that samples of angular me...
Motivated by segmentation issues in marine studies, a new hidden Markov model is proposed for the an...
Summarization: We introduce a Gibbs Markov random field for spatial data on Cartesian grids based on...
Circular variables arise in a multitude of data-modelling contexts ranging from robotics to the soci...