On composite marginal likelihoods
By Cristiano Varin. 2008
366 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/595c86bf6cb4ee56c20012dbf72d02d4ba7982f6
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Chandra R. Bhat
- A. C. Davison
- Mathieu Ribatet
- Cristiano Varin
- Xanthi Pedeli
- Simone A. Padoan
- Kevin Sheppard
- David Firth
In Statistics and Probability
- A. C. Davison
- Chandra R. Bhat
- Raphaël Huser
- Mathieu Ribatet
- Cristiano Varin
- Nancy Reid
- Claudia Klüppelberg
- Richard A. Davis
Citations in the corpus
- Bayesian composite marginal likelihoods (2011, methodology): “Their use has been widely advocated by several authors in different complex applications of frequentist inference (see Varin (2008), and Varin, Reid and Firth (2009) for recent reviews).”
- On the robustness of maximum composite likelihood estimate (2011, neutral): “This section and the next is a complement to the discussions on the robustness of composite likelihood inference in Varin (2008) and Varin et al. (2011).”
- Methods of Moments for Learning Stochastic Languages: Unified Presentation and Empirical Comparison (2014, methodology): “A way to overcome the limitations of EM is by considering relaxed versions of the maximum likelihood principle (Varin, 2008).”
- The maximum approximate composite marginal likelihood (MACML) estimation of multinomial probit-based unordered response choice models (2011, background): “7 A handful of studies (see Hjort and Varin, 2008; Mardia et al., 2009; Cox and Reid, 2004) have also theoretically examined the limiting normality properties of the CML approach, and compared the asymptotic variance matrices from this approach and the ML approach.”
- Maximum likelihood estimation using composite likelihoods for closed exponential families (2009, background): “Varin (2008) is a recent review paper with a wealth of examples.”
- Minimum Scoring Rule Inference (2014, background): “A consistent estimate of V can be obtained using estimates of the matrices J and K: Ĵ = n∑ i=1 s(xi, θ̂S)s(xi, θ̂S) T K̂ = n∑ i=1 ∂s(xi, θ)/∂θ T ∣∣ θ=θ̂S ; one can refer to Varin (2008) and Varin et al. (2011) for a detailed discussion of the issues related to the estimation of J and K.”
- Copula-based geostatistical modeling of continuous and discrete data including covariates (2010, background): “Their applications to spatial data are studied by Varin (2008) .”
- ADJUSTING COMPOSITE LIKELIHOOD RATIO STATISTICS (2009, methodology): “Matching of moments up to higher order can also be considered, as in Wood (1989). See also Lindsay, Pilla, and Basak (2000).”
- Statistical Modelling of Spatial Extremes (2012, methodology): “Composite likelihood is increasingly used in problems where the full likelihood is unobtainable or too burdensome for ready computation, and there is a burgeoning literature on the topic, summarised by Varin (2008).”
- Econometric Analysis of Vast Covariance Matrices Using Composite Realized Kernels and Their Application to Portfolio Choice (2016, background): “See Varin (2008) and Varin, Reid, and Firth (2011) for a modern review.”
- Bayesian Inference from Composite Likelihoods, with an Application to Spatial Extremes (2009, background): “Varin (2008) proposes a Satterthwaite adjustment to match the first two moments of Λmagn(ψ0) and χ 2 q , though their higher moments would still differ.”
- Spatial modeling of extreme snow depth (2011, background): “Padoan, Ribatet and Sisson (2010) proposed replacing the full likelihood by a pairwise likelihood function [Cox and Reid (2004); Varin (2008)].”
- AN OVERVIEW OF COMPOSITE LIKELIHOOD METHODS (2011, methodology): “For further discussion of this approach see Varin (2008).”