Modified model for cancer treatment

M. Shafigh
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Abstract

This paper proposes an optimal method for eradicating cancer, such that it cannot be relapsed. The major issue is that from the dynamical point of view, the tumour free equilibrium point at the end of chemotherapy is still unstable. Mathematically it means that when the chemotherapy is stopped, the dynamic behaviour of the system moves away from the tumour free equilibrium point and the tumour cells starts increasing. To overcome this problem, the stabilisation of the equilibrium point is proposed. According to this method, the vaccine therapy changes the dynamics of the system around the tumour free equilibrium point, and the chemotherapy pushes the system to the domain of attraction of the desired point. It is shown, that, according to the simulation results, after completing the chemotherapy process, the dynamic of the system becomes stable and the cancerous cells converges to zero.
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改良的癌症治疗模型
本文提出了一种根除癌症的最佳方法,使其不再复发。主要的问题是,从动力学的角度来看,化疗结束时的无肿瘤平衡点仍然不稳定。从数学上讲,这意味着当化疗停止时,系统的动态行为会远离无肿瘤平衡点,肿瘤细胞开始增加。为了克服这一问题,提出了平衡点的稳定化方法。根据这种方法,疫苗治疗改变了系统在无肿瘤平衡点周围的动力学,化疗将系统推向所需点的吸引域。仿真结果表明,在完成化疗过程后,系统动态趋于稳定,癌细胞趋近于零。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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