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Ajmal Oodally

Publications and source records attributed to Ajmal Oodally.

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Tipping Point Sensitivity Analysis for Missing Data in Time-to-Event Endpoints: Model-Based and Ad hoc Approaches

Treatment policy estimands are frequently favored by regulators, as they assess the effect of treatment assignment regardless of post-randomization events. Despite best efforts, missing data due to study discontinuation cannot be fully avoided and, for time-to-event endpoints, typically manifests as right censoring. Study discontinuation is often more likely following intercurrent events, particularly when it coincides with treatment discontinuation, raising concerns about violations of the independent censoring assumption. Although the independent censoring assumption is routinely adopted for the main analyses, it may be unrealistic in practice and could lead to biased estimation of the treatment effect under the treatment policy estimand. Tipping-point analyses provide a structured framework to assess the robustness of trial conclusions to departures from the independent censoring assumption. This paper describes and contrasts model-based and two ad hoc tipping point approaches, which involve "landmark" or "percentile sampling" based imputation. We illustrate their application using re-constructed examples based on real clinical trials, highlighting their underlying assumptions and implications for interpretation and clinical plausibility assessments of different tipping point approaches.

stat.ME

Modeling dependent survival data through random effects with spatial correlation at the subject level

Dynamical phenomena such as infectious diseases are often investigated by following up subjects longitudinally, thus generating time to event data. The spatial aspect of such data is also of primordial importance, as many infectious diseases are transmitted from one subject to another. In this paper, a spatially correlated frailty model is introduced that accommodates for the correlation between subjects based on the distance between them. Estimates are obtained through a stochastic approximation version of the Expectation Maximization algorithm combined with a Monte-Carlo Markov Chain, for which convergence is proven. The novelty of this model is that spatial correlation is introduced for survival data at the subject level, each subject having its own frailty. This univariate spatially correlated frailty model is used to analyze spatially dependent malaria data, and its results are compared with other standard models.

stat.ME