Results 11 to 20 of about 28,892 (218)
Mathematical Model and Analysis of Corruption Dynamics with Optimal Control [PDF]
In this study, a deterministic mathematical model that explains the transmission dynamics of corruption is proposed and analyzed by considering social influence on honest individuals. Positivity and boundedness of solution of the model are proved and basic reproduction number
Abayneh Kebede Fantaye +1 more
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Optimal Control in a Mathematical Model of Smoking
This paper presents a dynamic model of smoking with optimal control. The mathematical model is divided into 5 sub-classes, namely, non-smokers, occasional smokers, active smokers, individuals who have temporarily stopped smoking, and individuals who have stopped smoking permanently.
Nur Ilmayasinta, Heri Purnawan
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Mathematical Modelling and Optimal Control of Anthracnose
In this paper we propose two nonlinear models for the control of anthracnose disease. The first one is an ordinary differential equation (ODE) model which represents the whithin host evolution of the disease. The second model includes spatial diffusion of the disease in a bounded domain О©. We show well formulation of those models checking existence of
Fotsa, David +4 more
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Mathematical Modeling, Analysis, and Optimal Control of Corruption Dynamics [PDF]
In this paper, a nonlinear deterministic model for the dynamics of corruption is proposed and analysed qualitatively using the stability theory of differential equations. The basic reproduction number with respect to the corruption-free equilibrium is obtained using next-generation matrix method. The conditions for local and global asymptotic stability
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How to mathematically optimize drug regimens using optimal control [PDF]
This article gives an overview of a technique called optimal control, which is used to optimize real-world quantities represented by mathematical models. I include background information about the historical development of the technique and applications in a variety of fields.
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A MATHEMATICAL MODEL WITH OPTIMAL CONTROLS FOR CELLULAR IMMUNOLOGY OF TUBERCULOSIS
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shi, Ruiqing, Li, Yang, Tang, Sanyi
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Mathematical modeling and optimal control of the COVID-19 dynamics
We are considering a new COVID-19 model with an optimal control analysis when vaccination is present. Firstly, we formulate the vaccine-free model and present the associated mathematical results involved. Stability results for R 0 < 1 are shown. In addition, we frame the model with the vaccination class. We look at the mathematical results with the
Zhong-Hua Shen +5 more
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THE INFLUENZA AH1N1: A MATHEMATICAL MODEL WITH APPLICATION OF OPTIMAL CONTROL [PDF]
تنتقل الأنفلونزا البشرية مباشرة من شخص مريض إلى شخص سليم، عن طريق الجو، خلال فترة أعراض المرض. تتفاعل الفوعة ومولدات الفيروس ومناعة المضيف والبيئة مع بعضها البعض مما يؤثر على انتقال الفيروس من شخص لآخر. منذ التنبيه في عام 2009 للأنفلونزا بسبب فيروس H1N1، زاد عدد الحالات الجديدة على الرغم من تنفيذ تدابير المكافحة، مثل ارتداء الأقنعة، وغيرها من التوصيات ...
De La Pava Salgado, Elmer +2 more
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Mathematical model of COVID-19 in Nigeria with optimal control
The novel Coronavirus Disease 2019 (COVID-19) is a highly infectious disease caused by a new strain of severe acute respiratory syndrome of coronavirus 2 (SARS-CoV-2). In this work, we proposed a mathematical model of COVID-19. We carried out the qualitative analysis along with an epidemic indicator which is the basic reproduction number ( R 0 ...
Adesoye Idowu Abioye +6 more
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Mathematical Modeling and Optimal Control of Complex Epidemiological Networks [PDF]
An optimal strategy for controlling the dynamics of a multi-scale complex network of epidemiological models is investigated. We focus on the chikungunya epidemic and consider the spreading of the disease within an indigenous urban region contaminated after the transmission of the virus to the local vectorial fauna by a single human individual.
Cantin, Guillaume, Verdière, Nathalie
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