Robust positive control of tumour growth using angiogenic inhibition

IF 1.9 4区 生物学 Q4 CELL BIOLOGY IET Systems Biology Pub Date : 2023-10-03 DOI:10.1049/syb2.12076
Mohamadreza Homayounzade, Maryam Homayounzadeh, Mohammad Hassan Khooban
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Abstract

In practice, many physical systems, including physiological ones, can be considered whose input can take only positive quantities. However, most of the conventional control methods do not support the positivity of the main input data to the system. Furthermore, the parameters of these systems, similar to other non-linear systems, are either not accurately identified or may change over time. Therefore, it is reasonable to design a controller that is robust against system uncertainties. A robust positive-input control method is proposed for the automatic treatment of targeted anti-angiogenic therapy implementing a recently published tumour growth model based on experiments conducted on mouse models. The backstepping (BS) approach is applied to design the positive input controller using sensory data of tumour volume as feedback. Unlike previous studies, the proposed controller only requires the measurement of tumour volume and does not require the measurement of inhibitor level. The exponential stability of the controlled system is proved mathematically using the Lyapunov theorem. As a result, the convergence rate of the tumour volume can be controlled, which is an important issue in cancer treatment. Moreover, the robustness of the system against parametric uncertainties is verified mathematically using the Lyapunov theorem. The real-time simulation results-based (OPAL-RT) and comparisons with previous studies confirm the theoretical findings and effectiveness of the proposed method.

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使用血管生成抑制对肿瘤生长进行强有力的阳性控制。
在实践中,可以考虑许多物理系统,包括生理系统,其输入只能取正数。然而,大多数传统的控制方法不支持系统的主要输入数据的积极性。此外,与其他非线性系统类似,这些系统的参数要么不能准确识别,要么可能随时间变化。因此,设计一个对系统不确定性具有鲁棒性的控制器是合理的。基于在小鼠模型上进行的实验,提出了一种用于靶向抗血管生成疗法的自动治疗的鲁棒正输入控制方法,该方法实现了最近发表的肿瘤生长模型。利用肿瘤体积的感觉数据作为反馈,采用反步(BS)方法设计了正输入控制器。与以前的研究不同,所提出的控制器只需要测量肿瘤体积,不需要测量抑制剂水平。利用李亚普诺夫定理从数学上证明了受控系统的指数稳定性。因此,可以控制肿瘤体积的收敛速度,这是癌症治疗中的一个重要问题。此外,利用李雅普诺夫定理对系统对参数不确定性的鲁棒性进行了数学验证。基于实时仿真的结果(OPAL-RT)以及与以往研究的比较证实了所提出方法的理论发现和有效性。
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来源期刊
IET Systems Biology
IET Systems Biology 生物-数学与计算生物学
CiteScore
4.20
自引率
4.30%
发文量
17
审稿时长
>12 weeks
期刊介绍: IET Systems Biology covers intra- and inter-cellular dynamics, using systems- and signal-oriented approaches. Papers that analyse genomic data in order to identify variables and basic relationships between them are considered if the results provide a basis for mathematical modelling and simulation of cellular dynamics. Manuscripts on molecular and cell biological studies are encouraged if the aim is a systems approach to dynamic interactions within and between cells. The scope includes the following topics: Genomics, transcriptomics, proteomics, metabolomics, cells, tissue and the physiome; molecular and cellular interaction, gene, cell and protein function; networks and pathways; metabolism and cell signalling; dynamics, regulation and control; systems, signals, and information; experimental data analysis; mathematical modelling, simulation and theoretical analysis; biological modelling, simulation, prediction and control; methodologies, databases, tools and algorithms for modelling and simulation; modelling, analysis and control of biological networks; synthetic biology and bioengineering based on systems biology.
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