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On a new piecewise regression model with cure rate: Diagnostics and application to medical data.具有治愈率的分段回归模型:诊断与医学数据应用。
Stat Med. 2021 Dec 20;40(29):6723-6742. doi: 10.1002/sim.9208. Epub 2021 Sep 28.
3
Nonproportional hazards model with a frailty term for modeling subgroups with evidence of long-term survivors: Application to a lung cancer dataset.带有脆弱项的非比例风险模型用于对存在长期幸存者证据的亚组进行建模:应用于肺癌数据集。
Biom J. 2022 Jan;64(1):105-130. doi: 10.1002/bimj.202000292. Epub 2021 Sep 27.
4
Weighted Lindley frailty model: estimation and application to lung cancer data.加权林德利脆弱性模型:在肺癌数据中的估计和应用。
Lifetime Data Anal. 2021 Oct;27(4):561-587. doi: 10.1007/s10985-021-09529-1. Epub 2021 Jul 30.
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6
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Ann Surg Oncol. 2020 Oct;27(11):4133-4140. doi: 10.1245/s10434-020-08959-9. Epub 2020 Aug 7.
7
Long-term frailty modeling using a non-proportional hazards model: Application with a melanoma dataset.使用非比例风险模型的长期衰弱建模:在黑色素瘤数据集上的应用。
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Defective regression models for cure rate modeling with interval-censored data.用于区间删失数据治愈率建模的有缺陷回归模型。
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Validation of a Nomogram for Non-sentinel Node Positivity in Melanoma Patients, and Its Clinical Implications: A Brazilian-Dutch Study.验证黑色素瘤患者非前哨淋巴结阳性的列线图及其临床意义:一项巴西-荷兰研究。
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Melanoma staging: Evidence-based changes in the American Joint Committee on Cancer eighth edition cancer staging manual.黑色素瘤分期:美国癌症联合委员会第八版癌症分期手册中基于证据的变化。
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具有PVF脆弱项的非比例风险模型:在黑色素瘤数据集上的应用

Non-proportional hazards model with a PVF frailty term: application with a melanoma dataset.

作者信息

Rosa Karen C, Calsavara Vinicius F, Louzada Francisco

机构信息

Institute of Mathematical and Computer Sciences, University of São Paulo, São Carlos, São Paulo, Brazil.

Department of Computational Biomedicine, Cedars-Sinai Medical Center, Los Angeles, CA, USA.

出版信息

J Appl Stat. 2024 May 14;52(1):1-27. doi: 10.1080/02664763.2024.2354443. eCollection 2025.

DOI:10.1080/02664763.2024.2354443
PMID:39811081
原文链接:https://pmc.ncbi.nlm.nih.gov/articles/PMC11727191/
Abstract

Survival data analysis often uses the Cox proportional hazards (PH) model. This model is widely applied due to its straightforward interpretation of the hazard ratio under the assumption that the hazard rates for two subjects remain constant over time. However, in several randomized clinical trials with long-term survival data comparing two new treatments, it is frequently observed that Kaplan-Meier plots exhibit crossing survival curves. This violation of the PH assumption of the Cox PH model can not be applied to evaluate the treatment's effect on survival. This paper introduces a novel long-term survival model with non-PH that incorporates a frailty term into the hazard function. This model allows us to examine the effect of prognostic factors on survival and quantify the degree of unobservable heterogeneity. The model parameters are estimated using the maximum likelihood estimation procedure, and we evaluate the performance of the proposed models through simulation studies. Additionally, we demonstrate the applicability of our approach by fitting the models to a real skin cancer dataset.

摘要

生存数据分析通常使用Cox比例风险(PH)模型。由于在两个受试者的风险率随时间保持恒定的假设下,该模型对风险比的解释简单明了,因此被广泛应用。然而,在一些比较两种新治疗方法的长期生存数据的随机临床试验中,经常观察到Kaplan-Meier图呈现交叉的生存曲线。Cox PH模型的这种PH假设的违背使得其无法用于评估治疗对生存的影响。本文介绍了一种新的非PH长期生存模型,该模型在风险函数中纳入了一个脆弱项。该模型使我们能够研究预后因素对生存的影响,并量化不可观察的异质性程度。使用最大似然估计程序估计模型参数,并通过模拟研究评估所提出模型的性能。此外,我们通过将模型拟合到一个真实的皮肤癌数据集来证明我们方法的适用性。