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Editorial. Modern Bayesian Methods with Applications in Data Science
Volume 1, Issue 2 (2023), pp. 123–125
Dipak K. Dey   Ming-Hui Chen   Min-ge Xie     All authors (5)

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https://doi.org/10.51387/23-NEJSDS12EDI
Pub. online: 15 September 2023      Type: Editorial      Open accessOpen Access

Published
15 September 2023

References

[1] 
Berger, J. (2022). Four Types of Frequentism and Their Interplay with Bayesianism. The New England Journal of Statistics in Data Science 1–12. https://doi.org/10.51387/22-NEJSDS4.
[2] 
Berger, J. (2022). Rejoinder of “Four Types of Frequentism and Their Interplay with Bayesianism”. The New England Journal of Statistics in Data Science 1–2. https://doi.org/10.51387/22-NEJSDS4REJ.
[3] 
Dey, D., Datta, A. and Banerjee, S. (2023). Modeling Multivariate Spatial Dependencies Using Graphical Models. The New England Journal of Statistics in Data Science 1–13. https://doi.org/10.51387/23-NEJSDS47.
[4] 
Gu, M., Liu, X., Fang, X. and Tang, S. (2022). Scalable Marginalization of Correlated Latent Variables with Applications to Learning Particle Interaction Kernels. The New England Journal of Statistics in Data Science 1–15. https://doi.org/10.51387/22-NEJSDS13.
[5] 
Halder, A., Mohammed, S. and Dey, D. K. (2023). Bayesian Variable Selection in Double Generalized Linear Tweedie Spatial Process Models. The New England Journal of Statistics in Data Science 1–13. https://doi.org/10.51387/23-NEJSDS37.
[6] 
Maity, A. K. and Basu, S. (2023). Highest Posterior Model Computation and Variable Selection via Simulated Annealing. The New England Journal of Statistics in Data Science 1–8. https://doi.org/10.51387/23-NEJSDS40.
[7] 
Pericchi, L. (2023). Invited Discussion of J.O. Berger: Four Types of Frequentism and Their Interplay with Bayesianism. The New England Journal of Statistics in Data Science 1–3. https://doi.org/10.51387/23-NEJSDS4B.
[8] 
Porwal, A. and Raftery, A. E. (2022). Effect of Model Space Priors on Statistical Inference with Model Uncertainty. The New England Journal of Statistics in Data Science 1–10. https://doi.org/10.51387/22-NEJSDS14.
[9] 
Prothero, J., Hannig, J. and Marron, J. S. (2023). New Perspectives on Centering. The New England Journal of Statistics in Data Science 1–21. https://doi.org/10.51387/23-NEJSDS31.
[10] 
Rousseau, J. (2023). Discussion of: Four Types of Frequentism and Their Interplay with Bayesianism, by J. Berger. The New England Journal of Statistics in Data Science 1–2. https://doi.org/10.51387/23-NEJSDS4C.
[11] 
Shen, N., González-Arévalo, B. and Pericchi, L. R. (2023). Comparison Between Bayesian and Frequentist Tail Probability Estimates. The New England Journal of Statistics in Data Science 1–8. https://doi.org/10.51387/23-NEJSDS39.
[12] 
Shen, Y., Park, Y., Chakraborty, S. and Zhang, C. (2023). Bayesian Simultaneous Partial Envelope Model with Application to an Imaging Genetics Analysis. The New England Journal of Statistics in Data Science 1–33. https://doi.org/10.51387/23-NEJSDS23.
[13] 
Thornton, S., Li, W. and Xie, M. (2023). Approximate Confidence Distribution Computing. The New England Journal of Statistics in Data Science 1–13. https://doi.org/10.51387/23-NEJSDS38.
[14] 
van der Vaart, A. (2022). Frequentism. The New England Journal of Statistics in Data Science 1–4. https://doi.org/10.51387/22-NEJSDS4A.
[15] 
Vimalajeewa, D., DasGupta, A., Ruggeri, F. and Vidakovic, B. (2023). Gamma-Minimax Wavelet Shrinkage for Signals with Low SNR. The New England Journal of Statistics in Data Science 1–13. https://doi.org/10.51387/23-NEJSDS43.

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