Alex Hermann Sockeng Koussok, Edward Richard Onyango, Koichi Fujimoto, Jean Jules Tewa
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引用次数: 0
Abstract
Helicobacter pylori infections present a persistent global health challenge due to increasing antibiotic resistance and the bacterium's ability to survive in the acidic gastric environment. Existing within-host models of H. pylori infection neglect the gastric pH fluctuation, despite its role in modulating bacterial growth and antibiotic efficacy. To address this gap, we extend a published in-host model by explicitly incorporating gastric pH as a dynamic state variable, influenced by three key physiological processes (i) bacterial urease which neutralizes gastric acid to create a protective niche; (ii) host acid secretion response, which attempts to restore baseline acidity; and (iii) dietary perturbations, which induce temporary pH changes. Equilibrium and stability analysis reveal pH-dependent reproductive thresholds and that determine the conditions for bacterial persistence and treatment outcome. Successful eradication requires driving both thresholds below unity. Numerical simulations validate distinct clinical scenarios including complete bacterial clearance, resistant strain dominance, stable bacterial coexistence, and oscillatory persistence. These outcomes emerge from the coupled interplay between antibiotic pressure, immune response, and pH regulation. Our model provides a comprehensive theoretical framework for understanding H. pylori treatment failures and highlights how adjuvant pH-modulation strategies could enhance antibiotic efficacy against resistant infections.
幽门螺杆菌感染是一个持续的全球健康挑战,由于不断增加的抗生素耐药性和细菌在酸性胃环境中生存的能力。现有的宿主内幽门螺杆菌感染模型忽略了胃pH值的波动,尽管它在调节细菌生长和抗生素疗效方面发挥了作用。为了解决这一差距,我们扩展了已发表的宿主模型,明确将胃pH值作为一个动态状态变量,受三个关键生理过程的影响(i)细菌脲酶,它中和胃酸以产生保护生态位;(ii)宿主酸分泌反应,试图恢复基线酸度;(iii)引起暂时pH值变化的饮食扰动。平衡和稳定性分析表明,ph依赖的繁殖阈值R s (H)和R R (H)决定了细菌的持久性和治疗结果的条件。成功的根除需要将这两个阈值降到统一以下。数值模拟验证了不同的临床情景,包括完全细菌清除,耐药菌株优势,稳定的细菌共存和振荡持久性。这些结果来自抗生素压力、免疫反应和pH调节之间的耦合相互作用。我们的模型为理解幽门螺杆菌治疗失败提供了全面的理论框架,并强调了佐剂ph调节策略如何提高抗生素对耐药感染的疗效。
期刊介绍:
The Bulletin of Mathematical Biology, the official journal of the Society for Mathematical Biology, disseminates original research findings and other information relevant to the interface of biology and the mathematical sciences. Contributions should have relevance to both fields. In order to accommodate the broad scope of new developments, the journal accepts a variety of contributions, including:
Original research articles focused on new biological insights gained with the help of tools from the mathematical sciences or new mathematical tools and methods with demonstrated applicability to biological investigations
Research in mathematical biology education
Reviews
Commentaries
Perspectives, and contributions that discuss issues important to the profession
All contributions are peer-reviewed.