Multi-objective control to schedule therapies for acute viral infections.

IF 2.3 4区 数学 Q2 BIOLOGY
Mara Perez, Marcelo Actis, Ignacio Sanchez, Esteban A Hernandez-Vargas, Alejandro H González
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引用次数: 0

Abstract

Antiviral therapies can yield different outcomes depending on their scheduling: a highly effective drug may produce treatment results ranging from successful to inconsequential, depending on therapeutic timing, dosing intervals, and dosage. The effectiveness of antiviral therapies can be assessed using mathematical models that describe viral spread within a host. In this work, we conduct a study based on the dynamic characterization of a target-cell model to address a multi-objective control problem aimed at designing highly effective and host-customizable antiviral therapies. These therapies involve finite-time antiviral treatments that minimize the viral load peak and the infection final size until infection clearance, while simultaneously reducing the total amount of drug intake as much as possible. Two optimization-based control strategies are proposed: a fixed-dose and a variable-dose approach. The variable-dose strategy achieves superior performance by explicitly considering the system dynamics in the design of the control. Simulation results, based on an identified model for COVID-19 patients treated with Paxlovid, illustrate the potential benefits of the proposed strategies.

急性病毒感染治疗方案的多目标控制。
抗病毒治疗可根据其计划产生不同的结果:一种高效药物可能产生从成功到无效的治疗结果,这取决于治疗时间、给药间隔和剂量。抗病毒治疗的有效性可以用描述病毒在宿主内传播的数学模型来评估。在这项工作中,我们开展了一项基于靶细胞模型动态特性的研究,以解决旨在设计高效和可定制宿主抗病毒治疗的多目标控制问题。这些治疗包括有限时间的抗病毒治疗,使病毒载量峰值和感染最终大小最小化,直到感染清除,同时尽可能减少药物摄入总量。提出了两种基于优化的控制策略:固定剂量法和可变剂量法。变剂量策略在控制设计中明确考虑了系统动力学,从而获得了较好的控制性能。基于Paxlovid治疗的COVID-19患者的确定模型的仿真结果说明了所提出策略的潜在益处。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
CiteScore
3.30
自引率
5.30%
发文量
120
审稿时长
6 months
期刊介绍: The Journal of Mathematical Biology focuses on mathematical biology - work that uses mathematical approaches to gain biological understanding or explain biological phenomena. Areas of biology covered include, but are not restricted to, cell biology, physiology, development, neurobiology, genetics and population genetics, population biology, ecology, behavioural biology, evolution, epidemiology, immunology, molecular biology, biofluids, DNA and protein structure and function. All mathematical approaches including computational and visualization approaches are appropriate.
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