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[放射治疗与混沌理论:知更鸟与蝴蝶……]

[Radiotherapy and chaos theory: the tit bird and the butterfly...].

作者信息

Denis F, Letellier C

机构信息

Service de radiothérapie, centre Jean-Bernard, Le Mans, France.

出版信息

Cancer Radiother. 2012 Sep;16(5-6):404-9. doi: 10.1016/j.canrad.2012.05.004. Epub 2012 Jul 19.

Abstract

Although the same simple laws govern cancer outcome (cell division repeated again and again), each tumour has a different outcome before as well as after irradiation therapy. The linear-quadratic radiosensitivity model allows an assessment of tumor sensitivity to radiotherapy. This model presents some limitations in clinical practice because it does not take into account the interactions between tumour cells and non-tumoral bystander cells (such as endothelial cells, fibroblasts, immune cells...) that modulate radiosensitivity and tumor growth dynamics. These interactions can lead to non-linear and complex tumor growth which appears to be random but that is not since there is not so many tumors spontaneously regressing. In this paper we propose to develop a deterministic approach for tumour growth dynamics using chaos theory. Various characteristics of cancer dynamics and tumor radiosensitivity can be explained using mathematical models of competing cell species.

摘要

尽管相同的简单规律支配着癌症的转归(细胞一次又一次地重复分裂),但每个肿瘤在放射治疗前后都有不同的转归。线性二次放射敏感性模型可以评估肿瘤对放疗的敏感性。该模型在临床实践中存在一些局限性,因为它没有考虑肿瘤细胞与非肿瘤旁细胞(如内皮细胞、成纤维细胞、免疫细胞等)之间的相互作用,而这些相互作用会调节放射敏感性和肿瘤生长动力学。这些相互作用可导致非线性和复杂的肿瘤生长,这种生长看似随机,但并非如此,因为很少有肿瘤会自发消退。在本文中,我们建议使用混沌理论开发一种用于肿瘤生长动力学的确定性方法。癌症动力学和肿瘤放射敏感性的各种特征可以用竞争细胞种类的数学模型来解释。

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