Maximum pseudolikelihood estimator for exponential family models of marked gibbs point processes

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Abstract

This paper is devoted to the estimation of a vector θ parametrizing an energy function of a Gibbs point process, via the maximum pseudolikelihood method. Strong consistency and asymptotic normality results of this estimator depending on a single realization are presented. In the framework of exponential family models, sufficient conditions are expressed in terms of the local energy function and are verified on a wide variety of examples. © 2008, Institute of Mathematical Statistics. All rights reserved.

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Billiot, J. M., Coeurjolly, J. F., & Drouilhet, R. (2008). Maximum pseudolikelihood estimator for exponential family models of marked gibbs point processes. Electronic Journal of Statistics, 2, 234–264. https://doi.org/10.1214/07-EJS160

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