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Items: 1 to 20 of 70

1.

Threshold estimation based on a p-value framework in dose-response and regression settings.

Mallik A, Sen B, Banerjee M, Michailidis G.

Biometrika. 2011 Dec;98(4):887-900. Epub 2011 Oct 24.

2.

Testing a single regression coefficient in high dimensional linear models.

Lan W, Zhong PS, Li R, Wang H, Tsai CL.

J Econom. 2016 Nov;195(1):154-168. doi: 10.1016/j.jeconom.2016.05.016. Epub 2016 Jun 15.

3.

Local polynomial estimation of heteroscedasticity in a multivariate linear regression model and its applications in economics.

Su L, Zhao Y, Yan T, Li F.

PLoS One. 2012;7(9):e43719. doi: 10.1371/journal.pone.0043719. Epub 2012 Sep 17. Erratum in: PLoS One. 2012;7(11). doi:10.1371/annotation/01ebf0b5-ccd3-494d-b577-170981f7bc36.

4.

A Continuous Threshold Expectile Model.

Zhang F, Li Q.

Comput Stat Data Anal. 2017 Dec;116:49-66. doi: 10.1016/j.csda.2017.07.005. Epub 2017 Jul 29.

PMID:
29255337
5.

Segmented regression with errors in predictors: semi-parametric and parametric methods.

Küchenhoff H, Carroll RJ.

Stat Med. 1997 Jan 15-Feb 15;16(1-3):169-88.

PMID:
9004390
6.

A non-parametric framework for estimating threshold limit values.

Salanti G, Ulm K.

BMC Med Res Methodol. 2005 Nov 7;5:36.

7.

Applying sample survey methods to clinical trials data.

LaVange LM, Koch GG, Schwartz TA.

Stat Med. 2001 Sep 15-30;20(17-18):2609-23.

PMID:
11523072
8.

Quantile-function based null distribution in resampling based multiple testing.

van der Laan MJ, Hubbard AE.

Stat Appl Genet Mol Biol. 2006;5:Article14. Epub 2006 May 21.

PMID:
17049025
9.

Adjustment for regression dilution in epidemiological regression analyses.

Knuiman MW, Divitini ML, Buzas JS, Fitzgerald PE.

Ann Epidemiol. 1998 Jan;8(1):56-63.

PMID:
9465995
10.
11.

Part 1. Statistical Learning Methods for the Effects of Multiple Air Pollution Constituents.

Coull BA, Bobb JF, Wellenius GA, Kioumourtzoglou MA, Mittleman MA, Koutrakis P, Godleski JJ.

Res Rep Health Eff Inst. 2015 Jun;(183 Pt 1-2):5-50.

PMID:
26333238
12.

Additive Function-on-Function Regression.

Kim JS, Staicu AM, Maity A, Carroll RJ, Ruppert D.

J Comput Graph Stat. 2018;27(1):234-244. doi: 10.1080/10618600.2017.1356730. Epub 2017 Jul 19.

PMID:
29780218
13.

Estimation of semiparametric regression model with longitudinal data.

Sun Y.

Lifetime Data Anal. 2010 Apr;16(2):271-98. doi: 10.1007/s10985-009-9136-2. Epub 2009 Nov 5.

14.

Sparse Estimation and Inference for Censored Median Regression.

Shows JH, Lu W, Zhang HH.

J Stat Plan Inference. 2010 Jul;140(7):1903-1917.

15.

A comparison of methods to handle skew distributed cost variables in the analysis of the resource consumption in schizophrenia treatment.

Kilian R, Matschinger H, Löeffler W, Roick C, Angermeyer MC.

J Ment Health Policy Econ. 2002 Mar;5(1):21-31.

PMID:
12529567
16.

Statistical simulations to evaluate the methods of the construction of injury risk curves.

Petitjean A, Trosseille X.

Stapp Car Crash J. 2011 Nov;55:411-40.

PMID:
22869316
17.

Kernel density estimation-based real-time prediction for respiratory motion.

Ruan D.

Phys Med Biol. 2010 Mar 7;55(5):1311-26. doi: 10.1088/0031-9155/55/5/004. Epub 2010 Feb 4.

PMID:
20134084
18.

Assessing the adequacy of variance function in heteroscedastic regression models.

Wang L, Zhou XH.

Biometrics. 2007 Dec;63(4):1218-25. Epub 2007 May 2.

PMID:
17484775
19.
20.

Profile local linear estimation of generalized semiparametric regression model for longitudinal data.

Sun Y, Sun L, Zhou J.

Lifetime Data Anal. 2013 Jul;19(3):317-49. doi: 10.1007/s10985-013-9251-y. Epub 2013 Mar 8.

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