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浸润性膀胱癌的混合离散连续模型。

Hybrid discrete-continuous model of invasive bladder cancer.

机构信息

School of Mathematical Sciences, Tel Aviv University, Tel Aviv, Ramat Aviv, 69978, Israel.

出版信息

Math Biosci Eng. 2013 Jun;10(3):729-42. doi: 10.3934/mbe.2013.10.729.

Abstract

Bladder cancer is the seventh most common cancer worldwide. Epidemiological studies and experiments implicated chemical penetration into urothelium (epithelial tissue surrounding bladder) in the etiology of bladder cancer. In this work we model invasive bladder cancer. This type of cancer starts in the urothelium and progresses towards surrounding muscles and tissues, causing metastatic disease. Our mathematical model of invasive BC consists of two coupled sub-models: (i) living cycle of the urothelial cells (normal and mutated) simulated using discrete technique of Cellular Automata and (ii) mechanism of tumor invasion described by the system of reaction-diffusion equations. Numerical simulations presented here are in good qualitative agreement with the experimental results and reproduce in vitro observations described in medical literature.

摘要

膀胱癌是全球第七大常见癌症。流行病学研究和实验表明,化学物质渗透到尿路上皮(膀胱周围的上皮组织)与膀胱癌的病因有关。在这项工作中,我们建立了侵袭性膀胱癌的模型。这种类型的癌症始于尿路上皮,并向周围的肌肉和组织发展,导致转移性疾病。我们的侵袭性膀胱癌数学模型由两个耦合的子模型组成:(i)使用元胞自动机的离散技术模拟尿路上皮细胞(正常和突变)的生命周期,以及(ii)由反应-扩散方程系统描述的肿瘤侵袭机制。这里呈现的数值模拟与实验结果具有良好的定性一致性,并再现了医学文献中描述的体外观察结果。

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