Categories
Nevin Manimala Statistics

CASANOVA: Permutation inference in factorial survival designs

Biometrics. 2021 Oct 5. doi: 10.1111/biom.13575. Online ahead of print.

ABSTRACT

We propose inference procedures for general factorial designs with time-to-event endpoints. Similar to additive Aalen models, null hypotheses are formulated in terms of cumulative hazards. Deviations are measured in terms of quadratic forms in Nelson-Aalen-type integrals. Different from existing approaches, this allows to work without restrictive model assumptions as proportional hazards. In particular, crossing survival or hazard curves can be detected without a significant loss of power. For a distribution-free application of the method, a permutation strategy is suggested. The resulting procedures’ asymptotic validity is proven and small sample performances are analyzed in extensive simulations. The analysis of a data set on asthma illustrates the applicability.

PMID:34608996 | DOI:10.1111/biom.13575

By Nevin Manimala

Portfolio Website for Nevin Manimala