Chen YH (2002) Cox regression in cohort studies with validation sampling. J R Stat Soc: Series B (Stat Methodol) 64(1):51–62
MATH
Article
Google Scholar
Dissmann J, Brechmann EC, Czado C, Kurowicka D (2013) Selecting and estimating regular vine copulae and application to financial returns. Comput Stat & Data Anal 59:52–69
MathSciNet
Article
Google Scholar
Durrleman S, Simon R (1989) Flexible regression models with cubic splines. Stat Med 8(5):551–561
Article
Google Scholar
Eubank RL (1988) Spline smoothing and nonparametric regression. Dekker, New York
MATH
Google Scholar
Genest C, Rémillard B, Beaudoin D (2009) Goodness-of-fit tests for copulas: a review and a power study. Insur: Math Econ 44(2):199–213
MATH
Google Scholar
Grønneberg S, Hjort NL (2014) The copula information criterion. Scand J Stat 41:436–459
MathSciNet
Article
Google Scholar
Holmes MD, Chen WY, Feskanich D, Kroenke CH, Colditz GA (2005) Physical activity and survival after breast cancer diagnosis. J Am Med Assoc 293(20):2479–2486
Article
Google Scholar
Hu P, Tsiatis A, Davidian M (1998) Estimating the parameters in the cox model when covariate variables are measured with error. Biometrics 54:1407–1419
MATH
MathSciNet
Article
Google Scholar
Huang Y, Wang C (2000) Cox regression with accurate covariates unascertainable: a nonparametric-correction approach. J Am Stat Assoc 95(452):1209–1219
MATH
Article
Google Scholar
Jordanger LA, Tjøstheim D (2014) Model selection of copulas: Aic versus a cross validation copula information criterion. Stat Probab Lett 92:249–255
MATH
Article
Google Scholar
Manner H (2007) Estimation and model selection of copulas with an application to exchange rates. METEOR Research Memorandum 056, Maastricht University
Nelsen R (2006) An introduction to copulas. Springer, New York
MATH
Google Scholar
Prentice RL (1982) Covariate measurement errors and parameter estimation in a failure time regression model. Biometrika 69:331–342
MATH
MathSciNet
Article
Google Scholar
Silverman BW (1986) Density estimation for statistics and data analysis. Chapman & Hall, London
MATH
Book
Google Scholar
Sklar A (1959) Fonctions de répartition à n dimensions et leurs marges. Publ Inst Statist Univ Paris 8:229–231
MathSciNet
Google Scholar
Song X, Davidian M, Tsiatis AA (2002) An estimator for the proportional hazards model with multiple longitudinal covariates measured with error. Biostatistics 3(4):511–528
MATH
MathSciNet
Article
Google Scholar
Spiegelman D, McDermott A, Rosner B (1997) The regression calibration method for correcting measurement error bias in nutritional epidemiology. Am J Clin Nutr 65:1179S–1186S
Google Scholar
Tsiatis AA, Davidian M (2001) A semiparametric estimator for the proportional hazards model with longitudinal covariates measured with error. Biometrika 88(2):447–458
MATH
MathSciNet
Article
Google Scholar
Wand MP, Jones MC (1995) Kernel smoothing. Chapman & Hall, London
MATH
Book
Google Scholar
Wang C (2006) Corrected score estimator for joint modeling of longitudinal and failure time data. Stat Sinica 16(1):235–253
MATH
Google Scholar
Wang C, Hsu L, Feng Z, Prentice RL (1997) Regression calibration in failure time regression. Biometrics 53(1):131–145
MATH
MathSciNet
Article
Google Scholar
Wen CC (2010) Semiparametric maximum likelihood estimation in cox proportional hazards model with covariate measurement errors. Metrika 72(2):199–217
MATH
MathSciNet
Article
Google Scholar
Wolf AM, Hunter DJ, Colditz GA, Manson JE, Stampfer MJ, Corsano KA, Rosner B, Kriska A, Willett WC (1994) Reproducibility and validity of a self-administered physical activity questionnaire. Int J Epidemiol 23(5):991–999
Article
Google Scholar
Xie SX, Wang C, Prentice RL (2001) A risk set calibration method for failure time regression by using a covariate reliability sample. J R Stat Soc: Ser B (Stat Methodol) 63(4):855–870
MATH
MathSciNet
Article
Google Scholar
Zhou H, Pepe MS (1995) Auxiliary covariate data in failure time regression. Biometrika 82(1):139–149
MATH
MathSciNet
Article
Google Scholar
Zhou H, Wang CY (2000) Failure time regression with continuous covariates measured with error. J R Stat Soc: Ser B (Stat Methodol) 62(4):657–665
MATH
MathSciNet
Article
Google Scholar
Zucker D (2005) A pseudo-partial likelihood method for semiparametric survival regression with covariate errors. J Am Stat Assoc 100(472):1264–1277
MATH
MathSciNet
Article
Google Scholar