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Achim Zeileis | Thorsten Simon | Nadja Klein | Nikolaus Umlauf | A. Zeileis | Nikolaus Umlauf | N. Klein | T. Simon
[1] Gordon K. Smyth,et al. Partitioned algorithms for maximum likelihood and other non-linear estimation , 1996, Stat. Comput..
[2] Achim Zeileis,et al. Applied Econometrics with R , 2008 .
[3] A. Gelman. Prior distributions for variance parameters in hierarchical models (comment on article by Browne and Draper) , 2004 .
[4] D. Rubin,et al. Inference from Iterative Simulation Using Multiple Sequences , 1992 .
[5] M. Plummer,et al. CODA: convergence diagnosis and output analysis for MCMC , 2006 .
[6] H. Rue,et al. Spatial Data Analysis with R-INLA with Some Extensions , 2015 .
[7] Jiqiang Guo,et al. Stan: A Probabilistic Programming Language. , 2017, Journal of statistical software.
[8] A. Raftery,et al. Probabilistic forecasts, calibration and sharpness , 2007 .
[9] R Core Team,et al. R: A language and environment for statistical computing. , 2014 .
[10] Achim Zeileis,et al. Probabilistic Forecasting of Thunderstorms in the Eastern Alps , 2018, Monthly Weather Review.
[11] Alexander Jordan,et al. Evaluating Probabilistic Forecasts with scoringRules , 2017, Journal of Statistical Software.
[12] Achim Zeileis,et al. NWP-based lightning prediction using flexible count data regression , 2019, Advances in Statistical Climatology, Meteorology and Oceanography.
[13] A Fouillet,et al. Has the impact of heat waves on mortality changed in France since the European heat wave of summer 2003? A study of the 2006 heat wave. , 2008, International journal of epidemiology.
[14] Dani Gamerman,et al. Sampling from the posterior distribution in generalized linear mixed models , 1997, Stat. Comput..
[15] Philip Heidelberger,et al. A spectral method for confidence interval generation and run length control in simulations , 1981, CACM.
[16] Finn Lindgren,et al. Bayesian Spatial Modelling with R-INLA , 2015 .
[17] Nikolaus Umlauf,et al. A primer on Bayesian distributional regression , 2018 .
[18] Achim Zeileis,et al. BAMLSS: Bayesian Additive Models for Location, Scale, and Shape (and Beyond) , 2018, Journal of Computational and Graphical Statistics.
[19] Peter K. Dunn,et al. Randomized Quantile Residuals , 1996 .
[20] G. Heller,et al. Flexible Regression and Smoothing: Using Gamlss in R , 2017 .
[21] James G. Scott,et al. On the half-cauchy prior for a global scale parameter , 2011, 1104.4937.
[22] J. Thepaut,et al. The ERA5 global reanalysis , 2020, Quarterly Journal of the Royal Meteorological Society.
[23] M. Aitkin. Modelling variance heterogeneity in normal regression using GLIM , 1987 .
[24] Edzer Pebesma,et al. Simple Features for R: Standardized Support for Spatial Vector Data , 2018, R J..
[25] Nadja Klein,et al. Simultaneous inference in structured additive conditional copula regression models: a unifying Bayesian approach , 2016, Stat. Comput..
[26] P. McCullagh,et al. Generalized Linear Models , 1984 .
[27] P. McCullagh,et al. Generalized Linear Models , 1972, Predictive Analytics.
[28] Nikolaus Umlauf,et al. Nonlinear association structures in flexible Bayesian additive joint models , 2017, Statistics in medicine.
[29] T. Kneib. S01.1: Penalized structured additive regression for space-time data , 2004 .
[30] H. Fowler,et al. Future changes to the intensity and frequency of short‐duration extreme rainfall , 2014 .
[31] Simon N Wood,et al. Just Another Gibbs Additive Modeler: Interfacing JAGS and mgcv , 2016, 1602.02539.
[32] Nadja Klein,et al. Bayesian structured additive distributional regression with an application to regional income inequality in Germany , 2015, 1509.05230.
[33] Ludwig Fahrmeir,et al. Regression: Models, Methods and Applications , 2013 .
[34] A. Zeileis,et al. Regression Models for Count Data in R , 2008 .
[35] Simon N. Wood,et al. Generalized Additive Models for Gigadata: Modeling the U.K. Black Smoke Network Daily Data , 2017 .
[36] Andrew Thomas,et al. WinBUGS - A Bayesian modelling framework: Concepts, structure, and extensibility , 2000, Stat. Comput..
[37] Andrew Thomas,et al. MultiBUGS: A Parallel Implementation of the BUGS Modeling Framework for Faster Bayesian Inference , 2017, J. Stat. Softw..
[38] Gillian Z. Heller,et al. Distributions for Modeling Location, Scale, and Shape , 2019 .
[39] Bradley P. Carlin,et al. Bayesian measures of model complexity and fit , 2002 .
[40] Radford M. Neal. Slice Sampling , 2003, The Annals of Statistics.
[41] S. Wood,et al. Smoothing Parameter and Model Selection for General Smooth Models , 2015, 1511.03864.
[42] M. Gerfin. Parametric and semi‐parametric estimation of the binary response model of labour market participation , 1996 .
[43] Achim Zeileis,et al. Visualizing Count Data Regressions Using Rootograms , 2016, 1605.01311.
[44] Achim Zeileis,et al. R Package Distribution of the BayesX C++ Sources , 2013 .
[45] A. Zeileis,et al. Extended Model Formulas in R : Multiple Parts and Multiple Responses , 2010 .
[46] T. Kneib,et al. BayesX: Analyzing Bayesian Structural Additive Regression Models , 2005 .
[47] Martyn Plummer,et al. JAGS: A program for analysis of Bayesian graphical models using Gibbs sampling , 2003 .
[48] N. Lazar,et al. The ASA Statement on p-Values: Context, Process, and Purpose , 2016 .
[49] Trevor Hastie,et al. Regularization Paths for Generalized Linear Models via Coordinate Descent. , 2010, Journal of statistical software.
[50] Nikolaus Umlauf,et al. Flexible Bayesian additive joint models with an application to type 1 diabetes research , 2016, Biometrical journal. Biometrische Zeitschrift.
[51] R. Tibshirani,et al. Generalized Additive Models , 1991 .
[52] Benjamin Hofner,et al. gamboostLSS: An R Package for Model Building and Variable Selection in the GAMLSS Framework , 2014, 1407.1774.
[53] Andrew Gelman,et al. General methods for monitoring convergence of iterative simulations , 1998 .
[54] Andreas Brezger,et al. Generalized structured additive regression based on Bayesian P-splines , 2006, Comput. Stat. Data Anal..
[55] A. Raftery,et al. Strictly Proper Scoring Rules, Prediction, and Estimation , 2007 .
[56] L. Smeeth,et al. COVID-19: a need for real-time monitoring of weekly excess deaths , 2020, The Lancet.
[57] Pravin K. Trivedi,et al. Regression Analysis of Count Data: Preface , 1998 .
[58] Sumio Watanabe,et al. Asymptotic Equivalence of Bayes Cross Validation and Widely Applicable Information Criterion in Singular Learning Theory , 2010, J. Mach. Learn. Res..
[59] Achim Zeileis,et al. Structured Additive Regression Models: An R Interface to BayesX , 2015 .
[60] Nadja Klein,et al. Bayesian structured additive distributional regression for multivariate responses , 2015 .
[61] Nadja Klein,et al. Scale-Dependent Priors for Variance Parameters in Structured Additive Distributional Regression , 2016 .
[62] Cedric E. Ginestet. ggplot2: Elegant Graphics for Data Analysis , 2011 .
[63] C. Strumann,et al. Modelling Hospital Admission and Length of Stay by Means of Generalised Count Data Models , 2016 .
[64] R. Rigby,et al. Generalized Additive Models for Location Scale and Shape (GAMLSS) in R , 2007 .
[65] R. Rigby,et al. Generalized additive models for location, scale and shape , 2005 .
[66] Gerhard Diendorfer,et al. Cloud-to-ground lightning in Austria : a 10-year study using data from a lightning location system , 2005 .
[67] Michel Denuit,et al. Nonlife ratemaking and risk management with Bayesian generalized additive models for location, scale, and shape , 2014 .
[68] Clifford M. Hurvich,et al. Regression and time series model selection in small samples , 1989 .
[69] julien Hambuckers,et al. LASSO-type penalization in the framework of generalized additive models for location, scale and shape , 2019, Comput. Stat. Data Anal..
[70] Stefan Lang,et al. For a list of recent papers see the backpages of this paper. Multilevel , 2022 .
[71] B. Silverman,et al. Some Aspects of the Spline Smoothing Approach to Non‐Parametric Regression Curve Fitting , 1985 .
[72] Nadja Klein,et al. Bayesian Generalized Additive Models for Location, Scale, and Shape for Zero-Inflated and Overdispersed Count Data , 2015 .
[73] H. Rue,et al. Approximate Bayesian inference for latent Gaussian models by using integrated nested Laplace approximations , 2009 .
[74] S van Buuren,et al. Worm plot: a simple diagnostic device for modelling growth reference curves , 2001, Statistics in medicine.
[75] Benjamin Hofner,et al. Generalized additive models for location, scale and shape for high dimensional data—a flexible approach based on boosting , 2012 .
[76] Kurt Hornik,et al. colorspace: A Toolbox for Manipulating and Assessing Colors and Palettes , 2019, J. Stat. Softw..
[77] Paul-Christian Bürkner,et al. brms: An R Package for Bayesian Multilevel Models Using Stan , 2017 .
[78] L. Fahrmeir,et al. PENALIZED STRUCTURED ADDITIVE REGRESSION FOR SPACE-TIME DATA: A BAYESIAN PERSPECTIVE , 2004 .
[79] T. Yee. The VGAM Package for Categorical Data Analysis , 2010 .
[80] S. Wood. Generalized Additive Models: An Introduction with R , 2006 .
[81] Trevor Hastie,et al. Statistical Models in S , 1991 .
[82] Philip Heidelberger,et al. Simulation Run Length Control in the Presence of an Initial Transient , 1983, Oper. Res..