癌症患者轨迹的随机建模框架:结合肿瘤生长、转移和生存。

IF 2.3 4区 数学 Q2 BIOLOGY
Vincent Wieland, Jan Hasenauer
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引用次数: 0

摘要

癌症是全球疾病的主要负担,也是导致过早死亡的主要原因之一。在现代临床癌症研究中,改善患者预后的关键是深入了解癌症进化的动态,以促进寻找有效的治疗方法。然而,大多数癌症数据分析工具都是为对照试验设计的,无法利用常规临床数据,而常规临床数据的数量要大得多。此外,许多癌症模型只关注孤立的单一疾病过程,而忽略了相互作用。这项工作提出了一个统一的癌症进展随机建模框架,该框架结合了肿瘤生长、转移性播种和患者生存的(随机)过程,以提供对癌症进展的全面理解。此外,我们的模型旨在使用在临床常规中收集的非等距采样数据来分析整个疾病过程中的患者轨迹。模型公式的特点是,从临床数据进行参数推断的似然函数的封闭形式表达式。我们的模型方法的有效性通过涉及四个示例性模型的模拟研究得到证明,这些模型利用了解析和数值似然。仿真研究结果证明了解析似然公式的准确性和计算效率。我们发现估计可以检索正确的模型参数并揭示潜在的数据动态,并且该建模框架在选择精确的参数化方面具有灵活性。这项工作可以作为指导肿瘤个性化治疗的组合随机模型发展的基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。

A stochastic modelling framework for cancer patient trajectories: combining tumour growth, metastasis, and survival.

A stochastic modelling framework for cancer patient trajectories: combining tumour growth, metastasis, and survival.

A stochastic modelling framework for cancer patient trajectories: combining tumour growth, metastasis, and survival.

A stochastic modelling framework for cancer patient trajectories: combining tumour growth, metastasis, and survival.

Cancer is a major burden of disease around the globe and one of the leading causes of premature death. The key to improve patient outcomes in modern clinical cancer research is to gain insights into dynamics underlying cancer evolution in order to facilitate the search for effective therapies. However, most cancer data analysis tools are designed for controlled trials and cannot leverage routine clinical data, which are available in far greater quantities. In addition, many cancer models focus on single disease processes in isolation, disregarding interaction. This work proposes a unified stochastic modelling framework for cancer progression that combines (stochastic) processes for tumour growth, metastatic seeding, and patient survival to provide a comprehensive understanding of cancer progression. In addition, our models aim to use non-equidistantly sampled data collected in clinical routine to analyse the whole patient trajectory over the course of the disease. The model formulation features closed-form expressions of the likelihood functions for parameter inference from clinical data. The efficacy of our model approach is demonstrated through a simulation study involving four exemplary models, which utilise both analytic and numerical likelihoods. The results of the simulation studies demonstrate the accuracy and computational efficiency of the analytic likelihood formulations. We found that estimation can retrieve the correct model parameters and reveal the underlying data dynamics, and that this modelling framework is flexible in choosing the precise parameterisation. This work can serve as a foundation for the development of combined stochastic models for guiding personalized therapies in oncology.

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来源期刊
CiteScore
3.30
自引率
5.30%
发文量
120
审稿时长
6 months
期刊介绍: The Journal of Mathematical Biology focuses on mathematical biology - work that uses mathematical approaches to gain biological understanding or explain biological phenomena. Areas of biology covered include, but are not restricted to, cell biology, physiology, development, neurobiology, genetics and population genetics, population biology, ecology, behavioural biology, evolution, epidemiology, immunology, molecular biology, biofluids, DNA and protein structure and function. All mathematical approaches including computational and visualization approaches are appropriate.
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