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Applied Science & Technology Full Text (H.W. Wilson)

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Bayesian statistical inference based on rounded data.

• Authors : Zhao, Ningning (AUTHOR); Bai, Zhidong (AUTHOR)

Subjects: ASYMPTOTIC normality; DATABASES; RECORDS management

• Source: Communications in Statistics: Simulation & Computation. 2020, Vol. 49 Issue 1, p135-146. 12p.

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New modified moment estimators for the two-parameter weighted Lindley distribution.

• Authors : Ghitany, M. E.; Song, Pingfan; Wang, Shaochen

Subjects: ASYMPTOTIC normality; MAXIMUM likelihood statistics; MONTE Carlo method

• Source: Journal of Statistical Computation & Simulation. Nov2017, Vol. 87 Issue 16, p3225-3240. 16p.

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On the Oracle Properties of Bayesian Random Forest for Sparse High-Dimensional Gaussian Regression.

• Authors : Olaniran, Oyebayo Ridwan¹ (AUTHOR) ; Alzahrani, Ali Rashash R.² (AUTHOR)

Subjects: *RANDOM forest algorithms; *ASYMPTOTIC normality; *BAYESIAN analysis

• Source: Mathematics (2227-7390). Dec2023, Vol. 11 Issue 24, p4957. 29p.

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Applied Science & Technology Full Text (H.W. Wilson)

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Bayesian Projected Calibration of Computer Models.

• Authors : Xie, Fangzheng¹ (AUTHOR); Xu, Yanxun¹ (AUTHOR)

Subjects: *BAYESIAN analysis; COMPUTER simulation; ASYMPTOTIC normality

• Source: Journal of the American Statistical Association. Dec2021, Vol. 116 Issue 536, p1965-1982. 18p.

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Applied Science & Technology Full Text (H.W. Wilson)

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Approximate Bayesian computation using asymptotically normal point estimates.

• Authors : Karabatsos, George

Subjects: ASYMPTOTIC distribution; GAUSSIAN distribution; ASYMPTOTIC normality

• Source: Computational Statistics; Jun2023, Vol. 38 Issue 2, p531-568, 38p

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On asymptotic inference in stochastic differential equations with time‐varying covariates.

• Authors : Maitra, Trisha¹; Bhattacharya, Sourabh¹

Subjects: *STOCHASTIC differential equations; *ASYMPTOTIC normality; *MAXIMUM likelihood statistics

• Source: Canadian Journal of Statistics. Dec2018, Vol. 46 Issue 4, p635-655. 21p.

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Uncertainty estimation of Intensity–Duration–Frequency relationships: A regional analysis.

• Authors : Mélèse, Victor¹ ; Blanchet, Juliette¹; Molinié, Gilles¹

Subjects: *POINT rainfall; *ASYMPTOTIC normality; *BAYESIAN analysis

• Source: Journal of Hydrology. Mar2018, Vol. 558, p579-591. 13p.

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