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利用斯堪的纳维亚数据对睾丸癌发病率进行衰弱建模。

Frailty modelling of testicular cancer incidence using Scandinavian data.

作者信息

Moger Tron A, Aalen Odd O, Halvorsen Tarje O, Storm Hans H, Tretli Steinar

机构信息

Section of Medical Statistics, University of Oslo, P.O. Box 1122 Blindern, N-0317 Oslo, Norway.

出版信息

Biostatistics. 2004 Jan;5(1):1-14. doi: 10.1093/biostatistics/5.1.1.

DOI:10.1093/biostatistics/5.1.1
PMID:14744824
Abstract

The incidence of testicular cancer is highest among young men, and then decreases sharply with age. This points towards a frailty effect, where some men have a much greater risk of testicular cancer than the majority of the male population. Those with the highest risk get cancer, drain the group of individuals at risk, and leave a healthy male population which has approximately zero risk of testicular cancer. This leads to the observed decrease in incidence. We discuss a frailty model, where the frailty is compound-Poisson-distributed. This allows for a non-susceptible group (of zero frailty). The model is successfully applied to incidence data from the Danish and Norwegian registries. It is indicated that there was a decrease in incidence for males born during World War II in both countries. Bootstrap analysis is used to find the degree of variation in the estimates. In the Armitage-Doll multistage model, the estimated number of transitions needed for a cell to become malignant is close to 3 for non-seminomas and 4 for seminomas in both the Danish and Norwegian data. This paper demonstrates that a model including a frailty effect fits the incidence data well and gives interesting results and interpretations, although this is no proof of the effect's truth.

摘要

睾丸癌的发病率在年轻男性中最高,然后随着年龄的增长急剧下降。这表明存在一种脆弱性效应,即一些男性患睾丸癌的风险比大多数男性人群要高得多。那些风险最高的人患了癌症,耗尽了有风险的人群,留下了患睾丸癌风险几乎为零的健康男性群体。这就导致了观察到的发病率下降。我们讨论了一种脆弱性模型,其中脆弱性服从复合泊松分布。这允许存在一个非易感群体(脆弱性为零)。该模型成功应用于丹麦和挪威登记处的发病率数据。结果表明,在这两个国家,二战期间出生的男性发病率都有所下降。使用自助法分析来确定估计值的变化程度。在阿米蒂奇 - 多尔多阶段模型中,对于丹麦和挪威的数据,非精原细胞瘤细胞变为恶性所需的估计转变次数接近3次,精原细胞瘤接近4次。本文表明,包含脆弱性效应的模型能很好地拟合发病率数据,并给出了有趣的结果和解释,尽管这并不能证明该效应的真实性。

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