Multiple transmission routes in nosocomial bacterial infections — A modeling study

IF 3.4 2区 数学 Q1 MATHEMATICS, APPLIED
Ziqiang Cheng , Hengmin Jia , Jian Sun , Yueguo Wang , Shusheng Zhou , Kui Jin , Mengping Zhang , Jin Wang
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Abstract

In this paper, we propose a new mathematical model to investigate nosocomial infections caused by both antibiotic-sensitive and antibiotic-resistant bacteria. A focus of our modeling study is the presence of multiple transmission pathways, including the primary infection, co-infection, and re-infection from each type of bacteria, and their interplay with each other in the process of disease spread. We calibrate this model to clinical data and quantify the effects of each transmission route in the epidemic development and evolution. Our data fitting and numerical simulation results indicate that resistant bacteria play a more significant role than sensitive bacteria in shaping the hospital epidemics in our study, highlighting the importance of effective prevention and intervention strategies for antibiotic-resistant bacteria. We also find that the primary infection and re-infection have a larger impact than the co-infection on the short-term and long-term progression of the epidemics.

医院内细菌感染的多种传播途径--一项模型研究
在本文中,我们提出了一个新的数学模型来研究由抗生素敏感细菌和抗生素耐药细菌引起的医院内感染。我们建模研究的一个重点是存在多种传播途径,包括每种细菌的原发感染、合并感染和再感染,以及它们在疾病传播过程中的相互作用。我们根据临床数据校准了这一模型,并量化了每种传播途径在疫情发展和演变过程中的影响。我们的数据拟合和数值模拟结果表明,在我们的研究中,耐药菌比敏感菌在形成医院流行病的过程中发挥着更重要的作用,这突出了针对耐药菌采取有效预防和干预策略的重要性。我们还发现,原发感染和再感染比合并感染对流行病的短期和长期发展影响更大。
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来源期刊
Communications in Nonlinear Science and Numerical Simulation
Communications in Nonlinear Science and Numerical Simulation MATHEMATICS, APPLIED-MATHEMATICS, INTERDISCIPLINARY APPLICATIONS
CiteScore
6.80
自引率
7.70%
发文量
378
审稿时长
78 days
期刊介绍: The journal publishes original research findings on experimental observation, mathematical modeling, theoretical analysis and numerical simulation, for more accurate description, better prediction or novel application, of nonlinear phenomena in science and engineering. It offers a venue for researchers to make rapid exchange of ideas and techniques in nonlinear science and complexity. The submission of manuscripts with cross-disciplinary approaches in nonlinear science and complexity is particularly encouraged. Topics of interest: Nonlinear differential or delay equations, Lie group analysis and asymptotic methods, Discontinuous systems, Fractals, Fractional calculus and dynamics, Nonlinear effects in quantum mechanics, Nonlinear stochastic processes, Experimental nonlinear science, Time-series and signal analysis, Computational methods and simulations in nonlinear science and engineering, Control of dynamical systems, Synchronization, Lyapunov analysis, High-dimensional chaos and turbulence, Chaos in Hamiltonian systems, Integrable systems and solitons, Collective behavior in many-body systems, Biological physics and networks, Nonlinear mechanical systems, Complex systems and complexity. No length limitation for contributions is set, but only concisely written manuscripts are published. Brief papers are published on the basis of Rapid Communications. Discussions of previously published papers are welcome.
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