Investigation of the Effect of Adding Stem Cells-as an Therapeutic Suggestion-on the Immune System's Response to the Cancerous Cells: A Mathematical Approach

Z. Veisi, S. Ravanshadi, Heydar Khadem, Heydar Khadem
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Abstract

Cancer has been triggered by mutations in normal cells, and these mutations react to the immune system. Investigating the behavior of cells in this situation is very challenging based on empirical analysis and can sometimes not be performed. However, mathematical tools can make it easy to study this subject. In this work, we investigated the immune system response using differential equations in two steps: first, rapid attack of NK cells; second, complementary reaction of macrophages and T-cells. For the cases which mutant cells escape from the immune system attack, it is suggested that immunotherapy be performed by adding stem cells to help the immune system. In this study, the effectiveness of the defense against mutation cells is modeled in different conditions: first immune response, barely; first and second immune response together; and finally, first and second immune response along with injected stem cells as a therapeutic proposition. To show the effect of stem cells on making defense more efficient, we have studied stability of the system in divergent situations and compared equilibrium points of the model in these situations.
添加干细胞作为治疗建议对免疫系统对癌细胞反应的影响的研究:一种数学方法
癌症是由正常细胞的突变引发的,这些突变会对免疫系统产生反应。在这种情况下,基于经验分析调查细胞的行为是非常具有挑战性的,有时无法执行。然而,数学工具可以使研究这门学科变得容易。在这项工作中,我们利用微分方程分两步研究了免疫系统的反应:首先,NK细胞的快速攻击;二是巨噬细胞与t细胞的互补反应。对于突变细胞逃避免疫系统攻击的情况,建议通过添加干细胞来帮助免疫系统进行免疫治疗。在本研究中,对突变细胞的防御有效性在不同条件下进行了建模:第一免疫反应,几乎;第一和第二免疫反应一起;最后,第一次和第二次免疫反应以及注射干细胞作为治疗方案。为了证明干细胞对提高防御效率的作用,我们研究了系统在不同情况下的稳定性,并比较了模型在这些情况下的平衡点。
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