Results 251 to 260 of about 158,226 (307)
Bayesian transformation model for spatial partly interval-censored data. [PDF]
Qiu M, Hu T.
europepmc +1 more source
Abstract Objective Neonatal developmental and epileptic encephalopathy with movement disorder and arthrogryposis (NDEEMA) represents the most severe end of the gain‐of‐function (GOF) SCN1A disorder spectrum. Sporadic cases of congenital arthrogryposis have also been reported in individuals with SCN2A‐, SCN3A‐, and SCN8A‐related developmental and ...
Sopio Gverdtsiteli +43 more
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PICBayes: Bayesian proportional hazards models for partly interval-censored data. [PDF]
Pan C, Cai B.
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Febrile status epilepticus and epileptogenesis: The FEBSTAT study
Abstract The multicenter FEBSTAT study (Consequences of Prolonged Febrile Seizures in Childhood: https://grantome.com/grant/NIH/R37‐NS043209‐12; PI S. Shinnar) examined the outcome of febrile status epilepticus (FSE) in over 200 prospectively enrolled infants, with many followed for 10 years after FSE.
Darrell V. Lewis +14 more
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A New Approach to Modeling the Cure Rate in the Presence of Interval Censored Data. [PDF]
Pal S, Peng Y, Aselisewine W.
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Bayesian and non-bayesian inference for logistic-exponential distribution using improved adaptive type-II progressively censored data. [PDF]
Dutta S, Alqifari HN, Almohaimeed A.
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Biometrika, 1982
SUMMARY There are four regression techniques currently available for use with censored data which do not assume particular parametric families of survival distributions. They are due to (i) Cox (1972), (ii) Miller (1976), (iii) Buckley & James (1979), and (iv) Koul, Susarla & Van Ryzin (1981).
Miller, Rupert, Halpern, Jerry
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SUMMARY There are four regression techniques currently available for use with censored data which do not assume particular parametric families of survival distributions. They are due to (i) Cox (1972), (ii) Miller (1976), (iii) Buckley & James (1979), and (iv) Koul, Susarla & Van Ryzin (1981).
Miller, Rupert, Halpern, Jerry
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Quantile Autoregression for Censored Data
Journal of Time Series Analysis, 2016Quantile autoregression (QAR) is particularly attractive for censored data. However, unlike the standard regression models, the autoregressive models must take account of censoring on both response and regressors. In this article, we show that the existing censored quantile regression methods produce consistent estimators for QAR models when using only
Choi, Seokwoo Jake, Portnoy, Stephen
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Laplace regression with censored data
Biometrical Journal, 2010AbstractWe consider a regression model where the error term is assumed to follow a type of asymmetric Laplace distribution. We explore its use in the estimation of conditional quantiles of a continuous outcome variable given a set of covariates in the presence of random censoring. Censoring may depend on covariates.
Bottai, Matteo, Zhang, Jiajia
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