A general analytic approach to predicting the best antibiotic dosing regimen.

IF 2.7 4区 数学 Q3 ECOLOGY
Journal of Biological Dynamics Pub Date : 2026-12-31 Epub Date: 2026-03-21 DOI:10.1080/17513758.2026.2641302
Leah Childers, Pia Abel Zur Wiesch, Jessica M Conway
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引用次数: 0

Abstract

Determining optimal antibiotic dosing strategies is complex. Clinically, some antibiotics work best in continuous low doses, while others require high repeated pulses. However, a rational understanding of the best approach depending on the specific pairing of antibiotics and bacterial species remains unclear. Using mathematical models, we analyze bacterial populations under two strategies-constant concentration and repeated dosing-with fixed pharmacodynamic and pharmacokinetic properties. Our results reveal that the shape of the dose‒response curve, which measures the bacterial net growth rate against the antibiotic concentration, is crucial. Specifically, its concavity determines the best strategy. In cases where the curve exhibits multiple concavities, additional factors, such as the tolerable dosing range, influence the regimen. These findings challenge the universal application of 'hit hard and hit early', as some recommended schedules include lower, constant doses. This work contributes to the literature on rational antibiotic prescription, aiming to minimize antibiotic use and combat antimicrobial resistance.

预测最佳抗生素给药方案的一般分析方法。
确定最佳抗生素剂量策略是复杂的。临床上,一些抗生素在持续低剂量下效果最好,而另一些则需要高重复脉冲。然而,根据抗生素和细菌种类的特定配对,对最佳方法的理性理解仍不清楚。使用数学模型,我们分析了两种策略下的细菌种群-恒定浓度和重复剂量-具有固定的药效学和药代动力学特性。我们的研究结果表明,剂量-反应曲线的形状是至关重要的,它测量了细菌净生长速率对抗生素浓度的影响。具体来说,它的凹凸度决定了最佳策略。在曲线呈现多个凹形的情况下,其他因素,如耐受剂量范围,会影响方案。这些发现挑战了“及早重拳出击”的普遍应用,因为一些推荐的时间表包括较低、恒定的剂量。这项工作有助于合理抗生素处方的文献,旨在尽量减少抗生素的使用和对抗抗菌素耐药性。
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
Journal of Biological Dynamics
Journal of Biological Dynamics ECOLOGY-MATHEMATICAL & COMPUTATIONAL BIOLOGY
CiteScore
4.90
自引率
3.60%
发文量
28
审稿时长
33 weeks
期刊介绍: Journal of Biological Dynamics, an open access journal, publishes state of the art papers dealing with the analysis of dynamic models that arise from biological processes. The Journal focuses on dynamic phenomena at scales ranging from the level of individual organisms to that of populations, communities, and ecosystems in the fields of ecology and evolutionary biology, population dynamics, epidemiology, immunology, neuroscience, environmental science, and animal behavior. Papers in other areas are acceptable at the editors’ discretion. In addition to papers that analyze original mathematical models and develop new theories and analytic methods, the Journal welcomes papers that connect mathematical modeling and analysis to experimental and observational data. The Journal also publishes short notes, expository and review articles, book reviews and a section on open problems.
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