Variational Non-Bayesian Inference of the Probability Density Function: Conclusion & References

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Variational Non-Bayesian Inference of the Probability Density Function: Conclusion & References
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In this mathematical study, we delve into the realm of statistical inference and introduce a novel approach to variational non-Bayesian inference.

This paper is available on arxiv under CC BY-NC-ND 4.0 DEED license. Authors: U Jin Choi, Department of mathematical science, Korea Advanced Institute of Science and Technology & ujchoi@kaist.ac.kr; Kyung Soo Rim, Department of mathematics, Sogang University & ksrim@sogang.ac.kr.

Bharath A. Saha and S. Kurtek, A geometric variational approach to bayesian inference, Journal of the American Statistical Association 115 , no. 530, 822–835. P. Alquier and J. Ridgway, Concentration of tempered posteriors and of their variational approximations, The Annals of Statistics 48 , no. 3, 1475–1497. A. R. Barron and C. Sheu, Approximation of density functions by sequences of exponential families, The Annals of Statistics 19 , no. 3, 1347–1369. C. M. Bishop and M. E.

Bharath A. Saha and S. Kurtek, A geometric variational approach to bayesian inference, Journal of the American Statistical Association 115 , no. 530, 822–835. P. Alquier and J. Ridgway, Concentration of tempered posteriors and of their variational approximations, The Annals of Statistics 48 , no. 3, 1475–1497. A. R. Barron and C. Sheu, Approximation of density functions by sequences of exponential families, The Annals of Statistics 19 , no. 3, 1347–1369. C. M. Bishop and M. E.

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