Jafari-Koshki Tohid, Mansourian Marjan, Mokarian Fariborz
Department of Biostatistics, School of Health, Sabzevar University of Medical Sciences, Sabzevar, Iran. E-mail :
Asian Pac J Cancer Prev. 2014;15(22):9673-8. doi: 10.7314/apjcp.2014.15.22.9673.
Breast cancer is a fatal disease and the most frequently diagnosed cancer in women with an increasing pattern worldwide. The burden is mostly attributed to metastatic cancers that occur in one-third of patients and the treatments are palliative. It is of great interest to determine factors affecting time from cancer diagnosis to secondary metastasis.
Cure rate models assume a Poisson distribution for the number of unobservable metastatic-component cells that are completely deleted from the non-metastasis patient body but some may remain and result in metastasis. Time to metastasis is defined as a function of the number of these cells and the time for each cell to develop a detectable sign of metastasis. Covariates are introduced to the model via the rate of metastatic-component cells. We used non-mixture cure rate models with Weibull and log-logistic distributions in a Bayesian setting to assess the relationship between metastasis free survival and covariates.
The median of metastasis free survival was 76.9 months. Various models showed that from covariates in the study, lymph node involvement ratio and being progesterone receptor positive were significant, with an adverse and a beneficial effect on metastasis free survival, respectively. The estimated fraction of patients cured from metastasis was almost 48%. The Weibull model had a slightly better performance than log-logistic.
Cure rate models are popular in survival studies and outperform other models under certain conditions. We explored the prognostic factors of metastatic breast cancer from a different viewpoint. In this study, metastasis sites were analyzed all together. Conducting similar studies in a larger sample of cancer patients as well as evaluating the prognostic value of covariates in metastasis to each site separately are recommended.
乳腺癌是一种致命疾病,是全球女性中最常被诊断出的癌症,且其发病率呈上升趋势。这种负担主要归因于三分之一患者发生的转移性癌症,而治疗多为姑息性的。确定影响从癌症诊断到继发转移时间的因素具有重要意义。
治愈率模型假设不可观察的转移成分细胞数量服从泊松分布,这些细胞在非转移患者体内会被完全清除,但有些可能残留并导致转移。转移时间定义为这些细胞数量以及每个细胞发展出可检测转移迹象所需时间的函数。通过转移成分细胞的速率将协变量引入模型。我们在贝叶斯框架下使用具有威布尔分布和对数逻辑斯蒂分布的非混合治愈率模型来评估无转移生存期与协变量之间的关系。
无转移生存期的中位数为76.9个月。各种模型表明,在研究的协变量中,淋巴结受累率和孕激素受体阳性具有显著意义,分别对无转移生存期有不利和有利影响。估计从转移中治愈的患者比例近48%。威布尔模型的表现略优于对数逻辑斯蒂模型。
治愈率模型在生存研究中很受欢迎,且在某些条件下优于其他模型。我们从不同角度探讨了转移性乳腺癌的预后因素。在本研究中,对转移部位进行了综合分析。建议在更大样本的癌症患者中进行类似研究,并分别评估协变量对每个转移部位的预后价值。