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Multi-Input Control Systems in Biomedical Applications

机译:生物医学应用中的多输入控制系统

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Cancer research has made tremendous progress in the past decades and new treatments are emerging. Especially promising are combinations of traditional treatments like chemotherapy or radiotherapy with novels ones such as tumor anti-angiogenesis, an indirect cancer treatment approach that targets the vasculature of the tumor, or immunotherapy, which gives a boost to the immune system, in the hope of achieving synergistic effects. With novel approaches the underlying biological mechanisms are often not fully understood and several important questions such as how to best schedule these therapies over time still need to be answered. In clinical trials, because of the great complexity of the underlying medical problem, the scheduling of drugs is pursued in expensive, exhaustive, medically guided trial-and-error approaches. But these difficult scheduling questions are far from being answered, especially when more than one treatment is involved. Hence there exists a strong opportunity for mathematical modeling and analysis to be useful here. The dynamics of the tumor growth and the interactions between cancer cells, healthy cells, immune system and the vasculature of the tumor can all be described as nonlinear systems with the actions of various drugs providing control inputs. In this talk, we shall present several systems describing these dynamical interactions between various types of cells under combination therapies for cancer. Starting with cell-cycle specific bilinear systems which allow the modeling of multiple drug treatments in chemotherapy, we then shall focus on dynamics given by nonlinear systems appearing in modeling of combinations of novel treatment with traditional treatments. The dimension of the systems increases if the pharmacokinetics of the therapeutic agents is taken into account. Analyzing these systems as optimal control problems with the objective of minimizing the tumor volume, allows us to determine the form of the optimal controls representing drug protocols for these treatments. Both analytical and numerical results about the structures of optimal controls and corresponding responses of the system will be presented. Open questions and challenges will be discussed.
机译:在过去的几十年中,癌症研究取得了长足的进步,并且出现了新的治疗方法。尤其有希望的是将传统疗法(如化学疗法或放射疗法)与新型疗法(如肿瘤抗血管生成,针对肿瘤脉管系统的间接癌症治疗方法)或免疫疗法相结合,以增强免疫系统。实现协同效应。使用新颖的方法,往往无法完全理解其潜在的生物学机制,并且仍然需要回答几个重要的问题,例如如何随着时间的推移最好地安排这些疗法。在临床试验中,由于基本医疗问题的高度复杂性,药品的排期工作是采用昂贵,详尽的,医学指导的试验和错误方法进行的。但是这些困难的排程问题远未得到解答,尤其是当涉及一种以上的治疗时。因此,存在很大的机会在这里进行数学建模和分析。肿瘤生长的动力学以及癌细胞,健康细胞,免疫系统和肿瘤脉管系统之间的相互作用都可以描述为非线性系统,各种药物的作用提供了控制输入。在本次演讲中,我们将介绍几种系统,这些系统描述癌症联合疗法下各种类型细胞之间的这些动力相互作用。从允许在化学疗法中对多种药物治疗进行建模的特定于细胞周期的双线性系统开始,然后我们将专注于在新型治疗与传统治疗相结合的建模中出现的非线性系统给定的动力学。如果考虑到治疗剂的药代动力学,则系统的尺寸会增加。以最小化肿瘤体积为目标,将这些系统作为最佳控制问题进行分析,使我们能够确定代表这些治疗药物方案的最佳控制形式。将会给出有关最优控制结构和系统相应响应的解析和数值结果。公开的问题和挑战将被讨论。

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