sppmix: Poisson point process modeling using normal mixture models
DOI10.1007/s00180-018-0805-zzbMath1417.62009OpenAlexW2791824221MaRDI QIDQ1729311
Athanasios C. Micheas, Jiaxun Chen
Publication date: 27 February 2019
Published in: Computational Statistics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s00180-018-0805-z
Poisson point processhierarchical Bayesian modelsbirth-death MCMCdata-augmentation MCMCmarked point process via conditioning
Inference from spatial processes (62M30) Software, source code, etc. for problems pertaining to statistics (62-04) Bayesian inference (62F15) Numerical analysis or methods applied to Markov chains (65C40) Point processes (e.g., Poisson, Cox, Hawkes processes) (60G55)
Related Items (2)
Uses Software
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- An Explicit Link between Gaussian Fields and Gaussian Markov Random Fields: The Stochastic Partial Differential Equation Approach
- Reversible jump Markov chain Monte Carlo computation and Bayesian model determination
- Stochastic geometry, spatial statistics and random fields. Asymptotic methods. Selected papers based on the presentations at the summer academy on stochastic geometry, spatial statistics and random fields, Söllerhaus, Germany, September 13--26, 2009
- Model based labeling for mixture models
- Approximate methods in Bayesian point process spatial models
- Analysis of Minnesota colon and rectum cancer point patterns with spatial and nonspatial covariate information
- Bayesian mixture modeling for spatial Poisson process intensities, with applications to extreme value analysis
- RcppArmadillo: accelerating R with high-performance C++ linear algebra
- Bayesian analysis of mixture models with an unknown number of components\,--\,an alternative to reversible jump methods.
- A toolbox for fitting complex spatial point process models using integrated nested Laplace approximation (INLA)
- Convergence rates for Bayesian density estimation of infinite-dimensional exponential families
- Markov chain Monte Carlo methods and the label switching problem in Bayesian mixture modeling
- Finite mixture and Markov switching models.
- Analyzing spatial point patterns subject to measurement error
- Statistical Analysis of Spatial and Spatio-Temporal Point Patterns
- Approximate Bayesian Inference for Latent Gaussian models by using Integrated Nested Laplace Approximations
- Likelihood Inference for Unions of Interacting Discs
- Modelling the effects of partially observed covariates on Poisson process intensity
- Handbook of Spatial Statistics
- A CASE STUDY ON POINT PROCESS MODELLING IN DISEASE MAPPING
- The Calculation of Posterior Distributions by Data Augmentation
- Poisson/gamma random field models for spatial statistics
- Computational and Inferential Difficulties with Mixture Posterior Distributions
- Reversible Jump, Birth-and-Death and More General Continuous Time Markov Chain Monte Carlo Samplers
- An Introduction to the Theory of Point Processes
- Bayesian Density Estimation and Inference Using Mixtures
- Applied Spatial Data Analysis with R
- Hierarchical Bayesian modeling of marked non-homogeneous Poisson processes with finite mixtures and inclusion of covariate information
- Random set modelling of three-dimensional objects in a hierarchical Bayesian context
- INLA or MCMC? A tutorial and comparative evaluation for spatial prediction in log-Gaussian Cox processes
- Statistics for Spatial Data
- Statistical Analysis and Modelling of Spatial Point Patterns
- An Introduction to the Theory of Point Processes
- Spatial mixture modelling for unobserved point processes: examples in immunofluorescence histology
- Estimation and selection for the latent block model on categorical data
- Spatial and spatio-temporal log-Gaussian Cox processes: extending the geostatistical paradigm
- Spatial Data Science
This page was built for publication: sppmix: Poisson point process modeling using normal mixture models