2010
DOI: 10.1111/j.1541-0420.2010.01449.x
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Double Inverse-Weighted Estimation of Cumulative Treatment Effects Under Nonproportional Hazards and Dependent Censoring

Abstract: Summary In medical studies of time to event data, non-proportional hazards and dependent censoring are very common issues when estimating the treatment effect. A traditional method for dealing with time-dependent treatment effects is to model the time-dependence parametrically. Limitations of this approach include the difficulty to verify the correctness of the specified functional form and the fact that, in the presence of a treatment effect that varies over time, investigators are usually interested in the c… Show more

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Cited by 45 publications
(44 citation statements)
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“…In the IPTW method of Wei , the assumption on the censoring distribution is the same as ours, although the IPTW method does not involve inverse probability of censoring weighting. It should be noted that the IPTW method of Wei has been extended to handle dependent censoring easily, under the ‘no‐unmeasured‐confounders‐for‐censoring’ assumption, by inverse probability of censoring weighting, wherein one models the probability of censoring conditional on baseline and/or time‐dependent covariates and modifies the weight function wij1.19emfalseθ̂1.19em by further weighting it by the inverse probability of remaining uncensored . However, it is not straightforward to extend the proposed method to accommodate dependent censoring because, in addition to modifying the weight, one needs to modify the second term in both the numerator and the denominator of as well.…”
Section: Discussionmentioning
confidence: 99%
“…In the IPTW method of Wei , the assumption on the censoring distribution is the same as ours, although the IPTW method does not involve inverse probability of censoring weighting. It should be noted that the IPTW method of Wei has been extended to handle dependent censoring easily, under the ‘no‐unmeasured‐confounders‐for‐censoring’ assumption, by inverse probability of censoring weighting, wherein one models the probability of censoring conditional on baseline and/or time‐dependent covariates and modifies the weight function wij1.19emfalseθ̂1.19em by further weighting it by the inverse probability of remaining uncensored . However, it is not straightforward to extend the proposed method to accommodate dependent censoring because, in addition to modifying the weight, one needs to modify the second term in both the numerator and the denominator of as well.…”
Section: Discussionmentioning
confidence: 99%
“…As a sensitivity analysis to address potential imbalance in patient characteristics between treated patients and controls and potential informative censoring in the analysis of CVD-free survival, we performed an inverse probability weighted approach as proposed and conducted by several other investigators. [30][31][32][33] A logistic regression model was used to predict treatment status with baseline characteristics that included race, age, alcohol, drug, sex, smoking, obesity, dyslipidemia, diabetes, hypertension, body mass index, and advanced chronic kidney disease. Then, a time-dependent Cox model was used to predict the probability of remaining uncensored over time given these baseline characteristics and time-dependent covariates: logarithm of HCV RNA and FIB-4 score.…”
Section: Additional and Sensitivity Analysesmentioning
confidence: 99%
“…Although the methods allow for treatment to be time varying, proportional hazards are assumed under the marginal structural model employed. Chen and Tsiatis [5], Schaubel and Wei [18], and Zhang and Schaubel [23] used restricted mean survival time as an effect measure, such that subgroup contrasts are cumulative in nature. However, contrasts between restricted mean lifetime do not describe how the essential effect changes over time.…”
Section: Discussionmentioning
confidence: 99%
“…In Sect. 6, we contrast the proposed methods with many existing methods which accommodate dependent censoring through IPCW, such as Robins et al [17]; Hernan et al [10,11]; Chen and Tsiatis [5]; Schaubel and Wei [18]; and Zhang and Schaubel [23]. …”
Section: Introductionmentioning
confidence: 99%