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ABSTRACT Yingqing Chen, PhD Candidate in Biostatistics The proportional hazards model for survival time data assumes that the
risk factors of interest predict their effect multiplicatively on an
underlying unknown hazard function. Although this model has been studied
widely in the statistical literature, it may not be applicable when the
assumption of constant proportionality is violated. In a two-arm
randomized clinical trial, for example, participants in the treatment
group would have the same risk process through time as those in the
control group, except that the treatment would speed up or slow down this
process. Some alternatives such as the accelerated failure time model have
been developed in the literature. In this talk, an accelerated hazards
model is introduced to estimate such a treatment effect when there is a
scale change relationship between hazard functions. The methodology and
its estimation procedure are studied within a two-sample setting.
Extensions of the model to other general settings are also discussed. The
proposed method is applied to a real data set to investigate the practical
usage.
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