Efficiency of pseudolikelihood estimation for simple Gaussian fields
By Julian Besag. 1977
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- Yoshua Bengio
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- Luc Van Gool
- Dacheng Tao
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- Yi Yang
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Citations in the corpus
- Learning generative models for protein fold families (2011, methodology): “Instead of approximating the true-likelihood using approximate inference techniques, we use a different approximation based on a pseudo-likelihood proposed by [16], and used in [17, 18].”
- Herding Dynamic Weights for Partially Observed Random Field Models (2009, methodology): “We show that under certain conditions averages computed over trajectories of the proposed dynamical system converge to averages computed over the data.”
- Filters, Random Fields and Maximum Entropy (FRAME): Towards a Unified Theory for Texture Modeling (1998, background): “/ is as big as image I . often difficult to discriminate when they produce similar marginal distributions for responses from a bank of filters ( Bergen and Adelson, 1991; Chubb and Landy, 1991).”
- Flow-GAN: Combining Maximum Likelihood and Adversarial Learning in Generative Models (2017, methodology): “Hence, they are usually learned by approximating the likelihood using methods such as contrastive divergence (Carreira-Perpinan and Hinton 2005) and pseudolikelihood (Besag 1977).”
- Estimation of Non-Normalized Statistical Models by Score Matching (2005, methodology): “Some consistency proofs were provided by Besag (1974, 1977), but these only apply to special cases such as Gaussian or binary random fields.”
- Consistent estimation of the basic neighborhood of Markov random fields (2004, methodology): “As no maximum likelihood formula is available for MRF’s, here we use maximum pseudo-likelihood [ 1 ]; in the penalty term, a factor analogous but not equal to the number of free parameters will be used.”
- Top-Down Learning for Structured Labeling with Convolutional Pseudoprior (2015, methodology): “Inspired by pseudo-likelihood [23] and the hybrid model in [31], we make an approximation to the posterior in Eq.”
- Fast, Accurate, and Simple Models for Tabular Data via Augmented Distillation (2020, background): “For many models, maximum pseudolikelihood estimation produces asymptotically consistent parameter estimates, and often is more computationally tractable than optimizing the likelihood [23].”
- Protein sequence design with a learned potential (2020, methodology): “The runtime for our method for sequence design is determined primarily by two steps: (1) sampling residues and rotamer angles and (2) computing the model energy (negative PLL).”
- spatstat: An R Package for Analyzing Spatial Point Patterns (2005, background): “Disadvantages of maximum pseudolikelihood (MPL) include its small-sample bias and in-efficiency Besag (1977); Jensen and Møller (1991); Jensen and K¨unsch (1994) relative to maximum likelihood estimators (MLE).”
- 9. Neighborhood-Based Models for Social Networks (2002, methodology): “15 We rely on heuristic measures of fit since the distribution of –2LPL is not known (as for other applications of maximum pseudolikelihood estimation; see Besag, 1977, and Strauss & Ikeda, 1990).”
- Decision tree fields (2011, background): “The pseudolikelihood [3] defines a surrogate likelihood function that is maximized.”
- Deeply Learning the Messages in Message Passing Inference (2015, methodology): “Applying an approximate training objective is a solution to avoid repeat inference; pseudo-likelihood learning [6] and piecewise learning [7, 3] are examples of this kind of approach.”