首页> 外文OA文献 >Optimal Multi-Drug Chemotherapy Control Scheme for Cancer Treatment. Design and development of a multi-drug feedback control scheme for optimal chemotherapy treatment for cancer. Evolutionary multi-objective optimisation algorithms were used to achieve the optimal parameters of the controller for effective treatment of cancer with minimum side effects.
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Optimal Multi-Drug Chemotherapy Control Scheme for Cancer Treatment. Design and development of a multi-drug feedback control scheme for optimal chemotherapy treatment for cancer. Evolutionary multi-objective optimisation algorithms were used to achieve the optimal parameters of the controller for effective treatment of cancer with minimum side effects.

机译:癌症治疗的最佳多药化疗控制方案。设计和开发一种针对癌症的最佳化学疗法的多药反馈控制方案。进化多目标优化算法用于实现控制器的最佳参数,从而以最小的副作用有效地治疗癌症。

摘要

Cancer is a generic term for a large group of diseases where cells of the body lose their normal mechanisms for growth so that they grow in an uncontrolled way. One of the most common treatments of cancer is chemotherapy that aims to kill abnormal proliferating cells; however normal cells and other organs of the patients are also adversely affected. In practice, it¿s often difficult to maintain optimum chemotherapy doses that can maximise the abnormal cell killing as well as reducing side effects. The most chemotherapy drugs used in cancer treatment are toxic agents and usually have narrow therapeutic indices, dose levels in which these drugs significantly kill the cancerous cells are close to the levels which sometime cause harmful toxic side effects.udTo make the chemotherapeutic treatment effective, optimum drug scheduling is required to balance between the beneficial and toxic side effects of the cancer drugs. Conventional clinical methods very often fail to find drug doses that balance between these two due to their inherent conflicting nature. In this investigation, mathematical models for cancer chemotherapy are used to predict the number of tumour cells and control the tumour growth during treatment. A feedback control method is used so as to maintain certain level of drug concentrations at the tumour sites. Multi-objective Genetic Algorithm (MOGA) is then employed to find suitable solutions where drug resistances and drug concentrations are incorporated with cancer cell killing and toxic effects as design objectives. Several constraints and specific goal values were set for different design objectives in the optimisation process and a wide range of acceptable solutions were obtained trading off among different conflicting objectives.udAbstractudvudIn order to develop a multi-objective optimal control model, this study used proportional, integral and derivative (PID) and I-PD (modified PID with Integrator used as series) controllers based on Martin¿s growth model for optimum drug concentration to treat cancer. To the best of our knowledge, this is the first PID/I-PD based optimal chemotherapy control model used to investigate the cancer treatment. It has been observed that some solutions can reduce the cancer cells up to nearly 100% with much lower side effects and drug resistance during the whole period of treatment. The proposed strategy has been extended for more drugs and more design constraints and objectives.
机译:癌症是一大类疾病的统称,在这些疾病中,人体细胞失去了正常的生长机制,因此无法控制地生长。最常见的癌症治疗方法之一是化学疗法,旨在杀死异常的增殖细胞。然而,患者的正常细胞和其他器官也受到不利影响。在实践中,通常难以维持最佳的化学疗法剂量,以使异常细胞杀伤力最大化并减少副作用。用于癌症治疗的大多数化学疗法药物是有毒的药物,通常具有较窄的治疗指数,这些药物可显着杀死癌细胞的剂量水平接近有时会导致有害的毒副作用的水平。 ud要使化学治疗有效,需要最佳药物调度以平衡癌症药物的有益和毒性副作用。常规的临床方法由于其固有的冲突性质,常常无法找到在这两者之间保持平衡的药物剂量。在这项研究中,用于癌症化学疗法的数学模型用于预测肿瘤细胞的数量并控制治疗期间的肿瘤生长。使用反馈控制方法以便在肿瘤部位维持一定水平的药物浓度。然后采用多目标遗传算法(MOGA)来找到合适的解决方案,其中将耐药性和药物浓度与癌细胞杀伤和毒性作用结合在一起作为设计目标。在优化过程中为不同的设计目标设置了几个约束和特定的目标值,并在不同的冲突目标之间进行了权衡取舍。 udAbstract udv ud为了开发多目标最优控制模型,这项研究基于马丁的生长模型,使用比例,积分和微分(PID)控制器和I-PD(带有积分器的改进PID与串联控制器)控制器,以最佳浓度来治疗癌症。据我们所知,这是第一个用于研究癌症治疗的基于PID / I-PD的最佳化疗控制模型。已经观察到,在整个治疗过程中,某些解决方案可以将癌细胞减少多达近100%,且副作用和耐药性要低得多。提议的策略已扩展到更多药物以及更多设计约束和目标。

著录项

  • 作者

    Algoul Saleh;

  • 作者单位
  • 年度 2012
  • 总页数
  • 原文格式 PDF
  • 正文语种 en
  • 中图分类
  • 入库时间 2022-08-20 20:21:48

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