2013
DOI: 10.1093/biostatistics/kxt056
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Semiparametric regression analysis for time-to-event marked endpoints in cancer studies

Abstract: In cancer studies the disease natural history process is often observed only at a fixed, random point of diagnosis (a survival time), leading to a current status observation (Sun (2006). The statistical analysis of interval-censored failure time data. Berlin: Springer.) representing a surrogate (a mark) (Jacobsen (2006). Point process theory and applications: marked point and piecewise deterministic processes. Basel: Birkhauser.) attached to the observed survival time. Examples include time to recurrence and s… Show more

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Cited by 6 publications
(6 citation statements)
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“…Second, our results were based on a cross-sectional study; it might to be thought as another limitation. In fact, as the basis of many other studies containing case-control study, cohort study and experimental study, a cross-sectional study has been proven to be of great value in many applications in fields as diverse as astronomy, biology, medicine, economics, and finance [43,44]. A well-designed cross-sectional study is enough to disclose the associations between variables though it will not lead to a clear cause-and-effect relationship among variables.…”
Section: Strength and Limitationsmentioning
confidence: 99%
“…Second, our results were based on a cross-sectional study; it might to be thought as another limitation. In fact, as the basis of many other studies containing case-control study, cohort study and experimental study, a cross-sectional study has been proven to be of great value in many applications in fields as diverse as astronomy, biology, medicine, economics, and finance [43,44]. A well-designed cross-sectional study is enough to disclose the associations between variables though it will not lead to a clear cause-and-effect relationship among variables.…”
Section: Strength and Limitationsmentioning
confidence: 99%
“…For η>μ, the terminal event will be accelerated following the latent event (relative to such a Poisson process), while for η<μ the reverse is true. The baseline hazard Hfalse(·false) models the temporal pattern of the disease progression (see Hu and Tsodikov, , for a mechanistic justification and detailed discussion). Covariates boldz will enter the model through μ and η: specifically, for β=()β0,boldβη,boldβμ, we have η=ηfalse(βfalse)=eβ0+boldzboldβη and μ=μfalse(βfalse)=eboldzboldβμ.…”
Section: Model and Likelihoodmentioning
confidence: 99%
“…For η > μ, the terminal event will be accelerated following the latent event (relative to such a Poisson process), while for η < μ the reverse is true. The baseline hazard H(·) models the temporal pattern of the disease progression (see Hu and Tsodikov, 2014b, for a mechanistic justification and detailed discussion).…”
Section: Modelmentioning
confidence: 99%
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“…To address the issue of latent stage, Hu and Tsodikov (2014b) proposed a semi-parametric regression model that is based on Markov modulated processes with non-parametric time transformation models in the setting of metastasis - recurrence paradigm where they model time-to-recurrence as a marked- end-point. We extended Hu and Tsodikov’s work to model the cancer process with more than two stages that can be latent or observed, terminal and non-terminal.…”
Section: Introductionmentioning
confidence: 99%