骨髓白血病化疗的数学模型

IF 2.6 4区 数学 Q2 MATHEMATICAL & COMPUTATIONAL BIOLOGY
Ana Nino-L'opez, Salvador Chuli'an, 'Alvaro Mart'inez-Rubio, Cristina Bl'azquez-Goni, Mar'ia Rosa
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引用次数: 0

摘要

急性淋巴细胞白血病(ALL)占80%的白血病,当下降到儿科年龄。近年来,这些患者的生存率有了相当大的提高。然而,大约15 - 20%的治疗是不成功的。因此,肯定需要提出新的策略来研究和选择哪些患者复发风险更高。因此,在第一治疗阶段监测白血病细胞的数量以预测复发的重要性。在这项工作中,我们开发了一个数学模型来描述ALL的行为,检查白血病克隆在治疗时的进化。在这个模型的研究中,可以观察到复发的风险是如何与第一治疗阶段的反应联系在一起的。该模型能够模拟未经治疗的细胞动力学,代表虚拟患者骨髓行为。此外,有几个参数与治疗动态有关,因此为未来关于儿童ALL生存改善的工作提供了基础。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mathematical Modeling of Leukemia Chemotherapy in Bone Marrow
Acute Lymphoblastic Leukemia (ALL) accounts for the 80% of leukemias when coming down to pediatric ages. Survival of these patients has increased by a considerable amount in recent years. However, around 15−20% of treatments are unsuccessful. For this reason, it is definitely required to come up with new strategies to study and select which patients are at higher risk of relapse. Thus the importance to monitor the amount of leukemic cells to predict relapses in the first treatment phase. In this work we develop a mathematical model describing the behavior of ALL, examining the evolution of a leukemic clone when treatment is applied. In the study of this model it can be observed how the risk of relapse is connected with the response in the first treatment phase. This model is able to simulate cell dynamics without treatment, representing a virtual patient bone marrow behavior. Furthermore, several parameters are related to treatment dynamics, therefore proposing a basis for future works regarding childhood ALL survival improvement.
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来源期刊
Mathematical Modelling of Natural Phenomena
Mathematical Modelling of Natural Phenomena MATHEMATICAL & COMPUTATIONAL BIOLOGY-MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
CiteScore
5.20
自引率
0.00%
发文量
46
审稿时长
6-12 weeks
期刊介绍: The Mathematical Modelling of Natural Phenomena (MMNP) is an international research journal, which publishes top-level original and review papers, short communications and proceedings on mathematical modelling in biology, medicine, chemistry, physics, and other areas. The scope of the journal is devoted to mathematical modelling with sufficiently advanced model, and the works studying mainly the existence and stability of stationary points of ODE systems are not considered. The scope of the journal also includes applied mathematics and mathematical analysis in the context of its applications to the real world problems. The journal is essentially functioning on the basis of topical issues representing active areas of research. Each topical issue has its own editorial board. The authors are invited to submit papers to the announced issues or to suggest new issues. Journal publishes research articles and reviews within the whole field of mathematical modelling, and it will continue to provide information on the latest trends and developments in this ever-expanding subject.
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