Sensitivity analysis for time-to-event data accounting for intra-individual variability in time-varying covariates with missing data

The Delta-Adjusted (DA) approach in multiple imputation (MI) is applied under several key assumptions in the Cox hazard model, where two time-dependent covariates have missing observations. Missingness in these covariates is assumed to be not missing at random (NMAR) and is modeled through delta adjustments, with different delta values specified to capture deviations from the missing at random (MAR) assumption. Within the MI framework, missing values are imputed under various plausible missingness scenarios while preserving the relationship between time-dependent covariates and the event-time outcome. Event-time dependence is accounted for by assuming that missingness in covariates is influenced by an individual's treatment response or disease progression, thereby capturing intra-individual variability. Compared to other sensitivity analysis techniques, DA under MI explicitly adjusts imputed values using delta shifts, providing a structured approach to handling NMAR data. Unlike traditional methods that rely on pattern-mixture or selection models without direct imputation, DA generates multiple datasets with controlled sensitivity adjustments, ensuring a better variability assessment. Additionally, DA allows flexible assumptions regarding loss to follow-up (FU) and event occurrence through delta values, whereas other methods often rely on fixed assumptions about missingness. Its results are more interpretable, providing sensitivity bounds for treatment effects under different missing data scenarios.

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Publication Details

Journal
Scientific Reports
Published
2025-07-24
DOI
https://doi.org/10.1038/s41598-025-09599-3
Primary Topic
Statistical Methods and Bayesian Inference
Type
article
Field-Weighted Citation Impact
0.00

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article

Sensitivity analysis for time-to-event data accounting for intra-individual variability in time-varying covariates with missing data

Yusra Tashkandy, Walid Emam, Pradeep Mishra, Luciana Carla Chiapella et al.
Scientific Reports
Statistical Methods and Bayesian Inference
article

Sensitivity analysis for time-to-event data accounting for intra-individual variability in time-varying covariates with missing data

Yusra Tashkandy, Walid Emam, Pradeep Mishra, Luciana Carla Chiapella, Madiha Liaqat, Adelajda Matuka
article en

Abstract

The Delta-Adjusted (DA) approach in multiple imputation (MI) is applied under several key assumptions in the Cox hazard model, where two time-dependent covariates have missing observations. Missingness in these covariates is assumed to be not missing at random (NMAR) and is modeled through delta adjustments, with different delta values specified to capture deviations from the missing at random (MAR) assumption. Within the MI framework, missing values are imputed under various plausible missingness scenarios while preserving the relationship between time-dependent covariates and the event-time outcome. Event-time dependence is accounted for by assuming that missingness in covariates is influenced by an individual's treatment response or disease progression, thereby capturing intra-individual variability. Compared to other sensitivity analysis techniques, DA under MI explicitly adjusts imputed values using delta shifts, providing a structured approach to handling NMAR data. Unlike traditional methods that rely on pattern-mixture or selection models without direct imputation, DA generates multiple datasets with controlled sensitivity adjustments, ensuring a better variability assessment. Additionally, DA allows flexible assumptions regarding loss to follow-up (FU) and event occurrence through delta values, whereas other methods often rely on fixed assumptions about missingness. Its results are more interpretable, providing sensitivity bounds for treatment effects under different missing data scenarios.

Scientific ReportsVol. 15(1)
University of the Punjab (PK), Universidad de Buenos Aires (AR), King Saud University (SA), MVN University (IN), University of Bologna (IT)
King Saud University
Openalex Percentile: Top 82%
Statistical Methods and Bayesian Inference
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