Mapping PSA density to outcome of MRI-based active surveillance for prostate cancer through joint longitudinal-survival models.

Mapping PSA density to outcome of MRI-based active surveillance for prostate cancer through joint longitudinal-survival models.
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DOI:
10.1038/s41391-021-00373-w
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发表时间:
2021-12
影响因子:
4.8
通讯作者:
Moore CM
Moore CM
中科院分区:
医学2区
文献类型:
--
作者:
Stavrinides V;Papageorgiou G;Danks D;Giganti F;Pashayan N;Trock B;Freeman A;Hu Y;Whitaker H;Allen C;Kirkham A;Punwani S;Sonn G;Barratt D;Emberton M;Moore CM

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The use of multiparametric magnetic resonance imaging (mpMRI) for the active surveillance (AS) of localised prostate cancers is increasing, and evidence suggests that mpMRI facilitates the selection of AS candidates while minimising the need for follow-up biopsies [1]. As the natural history of prostate cancer is not entirely defined, it is unsurprising that that many AS schedules remain prescriptive [2]. Regular, protocol-based biopsies condition participants on sampling scheme, allowing less biased inferences regarding the relationship between risk factors and disease progression in ways reminiscent of clinical trial design.However, although this more rigid approach is reassuring to clinicians, it is antithetical to the principles of personalised medicine, where decisions on follow up or treatment should be dynamically informed by the unique longitudinal trajectory of each patient. In MRI-based AS this conflict can be demonstrated for prostate-specific antigen (PSA) or PSA density (PSAD): although both have been associated with progression or treatment, existing studies predominantly focus on baseline PSA or PSAD values rather than longitudinal trends, which are more clinically relevant over surveillance periods that often span several years. In part, this shortfall can be attributed to methodological limitations; standard logistic regression is not ideal for dealing with longitudinal measurements, whereas extended Cox models assume piecewise-constant, measurement error-free trajectories for time-varying covariates and are not optimal for modelling endogenous biomarkers such as PSAD [3–5]. Dynamic risk prediction methods could address this need. A good example is joint longitudinal-survival models: these have a distinct advantage over traditional survival analyses, as they consider all longitudinal measurements of
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