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Journal of the American Statistical Association· 2026Q1

Sensitivity Analysis for the Test-Negative Design

Soumyabrata Kundu, Peng Ding, Jingshu Wang, Xinran Li

Short summary

New sensitivity analysis methods are proposed to assess how unmeasured confounding affects vaccine effectiveness estimates from test-negative designs.

AI-generated from the title and abstract; the full text is not read.

Key points

  • Proposes new sensitivity analysis methods for the test-negative design to address unmeasured confounding.
  • Methods investigate partial control for unmeasured confounding and its impact on vaccination and infection.
  • Develops approaches to provide narrower bounds on the causal odds ratio by combining methods and restricting treatment effect heterogeneity.
  • Applies the proposed methods to evaluate COVID-19 vaccine effectiveness using observational data.

AI-generated from the title and abstract; the full text is not read.

Abstract

The test-negative design has become popular for evaluating the effectiveness of post-licensure vaccines using observational data. In addition to its logistical convenience on data collection, the design is also believed to control for the differential health-care-seeking behavior between vaccinated and unvaccinated individuals, an important while often unmeasured confounder between the vaccination and infection. Hence, the design has been employed routinely to monitor seasonal flu vaccines and more recently to measure the COVID-19 vaccine effectiveness. Despite its popularity, the design has been questioned, in particular about its ability to fully control for the unmeasured confounding. In this paper, we explore deviations from a perfect test-negative design, and propose various sensitivity analysis methods for estimating the effect of vaccination measured by the causal odds ratio on the subpopulation of individuals with good health-care-seeking behavior. We start with point identification of the causal odds ratio under a test-negative design, comparing different forms of identification assumptions and their corresponding estimands. We then propose two approaches for conducting sensitivity analysis, addressing the influence of the unmeasured confounding in two different ways. Specifically, one approach investigates partial control for unmeasured confounding in the test-negative design, while the other examines the impact of unmeasured confounding on both vaccination and infection. Furthermore, we combine these approaches to provide narrower bounds on the true causal odds ratio, and further sharpen the bounds by restricting the treatment effect heterogeneity. Finally, we apply the proposed methods to evaluate the effectiveness of COVID-19 vaccines using observational data from test-negative designs.

The authors' abstract, as published at the source. Journal of the American Statistical Association, 2026 · DOI ↗

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Field: Statistics and Probability

Statistics and ProbabilityMathematics