Large Multi-scale Spatial Modeling Using Tree Shrinkage Priors
暂无分享,去创建一个
[1] Daniel W. Apley,et al. Local Gaussian Process Approximation for Large Computer Experiments , 2013, 1303.0383.
[2] N. Pillai. Levy random measures: Posterior consistency and applications , 2008 .
[3] David Higdon,et al. A process-convolution approach to modelling temperatures in the North Atlantic Ocean , 1998, Environmental and Ecological Statistics.
[4] Andrew O. Finley,et al. Bayesian multi-resolution modeling for spatially replicated data sets with application to forest biomass data , 2007 .
[5] Joseph Guinness. Permutation Methods for Sharpening Gaussian Process Approximations , 2016 .
[6] Roger Woodard,et al. Interpolation of Spatial Data: Some Theory for Kriging , 1999, Technometrics.
[7] R. Tibshirani. Regression Shrinkage and Selection via the Lasso , 1996 .
[8] Michael L. Stein,et al. Limitations on low rank approximations for covariance matrices of spatial data , 2014 .
[9] Noel A Cressie,et al. Long-Lead Prediction of Pacific SSTs via Bayesian Dynamic Modeling , 2000 .
[10] Sudipto Banerjee,et al. Hierarchical Nearest-Neighbor Gaussian Process Models for Large Geostatistical Datasets , 2014, Journal of the American Statistical Association.
[11] Michael L. Stein,et al. Spatial variation of total column ozone on a global scale , 2007, 0709.0394.
[12] D. Nychka,et al. A Multiresolution Gaussian Process Model for the Analysis of Large Spatial Datasets , 2015 .
[13] Bradley P. Carlin,et al. Hierarchical multiresolution approaches for dense point-level breast cancer treatment data , 2008, Comput. Stat. Data Anal..
[14] Matthias Katzfuss,et al. Bayesian nonstationary spatial modeling for very large datasets , 2012, 1204.2098.
[15] Jaeyong Lee,et al. GENERALIZED DOUBLE PARETO SHRINKAGE. , 2011, Statistica Sinica.
[16] Bruno Sansó,et al. Spatio‐temporal variability of ocean temperature in the Portugal Current System , 2006 .
[17] M. Clyde,et al. Prediction via Orthogonalized Model Mixing , 1996 .
[18] D. Nychka,et al. Covariance Tapering for Interpolation of Large Spatial Datasets , 2006 .
[19] Zhiyi Chi,et al. Approximating likelihoods for large spatial data sets , 2004 .
[20] David Ruppert,et al. Tapered Covariance: Bayesian Estimation and Asymptotics , 2012 .
[21] Holger Wendland,et al. Scattered Data Approximation: Conditionally positive definite functions , 2004 .
[22] James G. Scott,et al. Local shrinkage rules, Lévy processes and regularized regression , 2010, 1010.3390.
[23] N. Cressie,et al. Fixed rank kriging for very large spatial data sets , 2008 .
[24] Jo Eidsvik,et al. Estimation and Prediction in Spatial Models With Block Composite Likelihoods , 2014 .
[25] James G. Scott,et al. Handling Sparsity via the Horseshoe , 2009, AISTATS.
[26] Robert B. Gramacy,et al. Ja n 20 08 Bayesian Treed Gaussian Process Models with an Application to Computer Modeling , 2009 .
[27] Andrew O. Finley,et al. Hierarchical Spatial Process Models for Multiple Traits in Large Genetic Trials , 2010, Journal of the American Statistical Association.
[28] Douglas W. Nychka,et al. Methods for Analyzing Large Spatial Data: A Review and Comparison , 2017 .
[29] E. George,et al. Journal of the American Statistical Association is currently published by American Statistical Association. , 2007 .
[30] Michael I. Jordan,et al. Dimensionality Reduction for Supervised Learning with Reproducing Kernel Hilbert Spaces , 2004, J. Mach. Learn. Res..
[31] B. Sansó,et al. A Spatio-Temporal Model for Mean, Anomaly, and Trend Fields of North Atlantic Sea Surface Temperature , 2009 .
[32] M. Schervish,et al. On posterior consistency in nonparametric regression problems , 2007 .
[33] Sw. Banerjee,et al. Hierarchical Modeling and Analysis for Spatial Data , 2003 .
[34] Cheng Li,et al. A Divide-and-Conquer Bayesian Approach to Large-Scale Kriging , 2017, 1712.09767.
[35] A. Gelfand,et al. Adaptive Gaussian predictive process models for large spatial datasets , 2011, Environmetrics.
[36] P. Diggle,et al. Bivariate Binomial Spatial Modeling of Loa loa Prevalence in Tropical Africa , 2008 .
[37] A. Gelfand,et al. Gaussian predictive process models for large spatial data sets , 2008, Journal of the Royal Statistical Society. Series B, Statistical methodology.
[38] Joseph Guinness,et al. Permutation and Grouping Methods for Sharpening Gaussian Process Approximations , 2016, Technometrics.
[39] H. Zou,et al. Regularization and variable selection via the elastic net , 2005 .
[40] C. Wikle,et al. Polynomial nonlinear spatio‐temporal integro‐difference equation models , 2011 .
[41] Chris Hans. Bayesian lasso regression , 2009 .
[42] Noel A Cressie,et al. Statistics for Spatio-Temporal Data , 2011 .
[43] J. Geweke,et al. Getting It Right , 2004 .
[44] G. Casella,et al. The Bayesian Lasso , 2008 .
[45] Douglas W. Nychka,et al. Covariance Tapering for Likelihood-Based Estimation in Large Spatial Data Sets , 2008 .
[46] A. Gelfand,et al. Handbook of spatial statistics , 2010 .
[47] A. V. Vecchia. Estimation and model identification for continuous spatial processes , 1988 .
[48] H. Rue,et al. Approximate Bayesian inference for latent Gaussian models by using integrated nested Laplace approximations , 2009 .
[49] V. Mandrekar,et al. Fixed-domain asymptotic properties of tapered maximum likelihood estimators , 2009, 0909.0359.
[50] Chiwoo Park,et al. Patchwork Kriging for Large-scale Gaussian Process Regression , 2017, J. Mach. Learn. Res..
[51] Matthias Katzfuss,et al. A Multi-Resolution Approximation for Massive Spatial Datasets , 2015, 1507.04789.
[52] Ru Zhang,et al. Local Gaussian Process Model for Large-Scale Dynamic Computer Experiments , 2016, Journal of Computational and Graphical Statistics.
[53] D. Higdon. Space and Space-Time Modeling using Process Convolutions , 2002 .
[54] Sudipto Banerjee,et al. Web Appendix: Meta-Kriging: Scalable Bayesian Modeling and Inference for Massive Spatial Datasets , 2018 .
[55] Sudipto Banerjee,et al. Hierarchical spatial modeling of additive and dominance genetic variance for large spatial trial datasets. , 2009, Biometrics.