Models of Sexually Transmitted Diseases

Soto, E.; Fernandes, Nuno; Sánchez, S.; Leão, Lucas Diógenes; Ribeiro, Z.; Ferreira, Rosilene Gomes da Silva; Ruiz, Ivan

doi:10.24018/ejeng.2019.4.10.1543

Cited by 2 publications

(1 citation statement)

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“…This work is fundamentally related to the epidemic produced by SAR CoV 2 but is applicable to epidemics transmitted by other diseases with person-to-person contagion, such is the case of sexually transmitted diseases where the fundamental difference is that the concentrations between susceptible and exposed are very minor Soto et al (2019) and Soto et al (2020).…”

Section: Introductionmentioning

confidence: 99%

The Epidemic Control Process, the Corona Virus, Mathematical Modeling

Domínguez¹,

García²,

Chaveco

2023

Int. J. Eng. Sci. Tech

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In the present work, a study is made of the development of epidemics, in particular the one referring to the epidemic transmitted by SAR CoV 2; a model is developed through a system of Differential Equations that simulates this process, the system is simplified, if it makes a qualitative study of the trajectories of the system giving conclusions regarding the hole behavior of the trajectories, thus proving control of the epidemic; a critical case is treated and an example is presented that responds to the conditions of the introduced critical case, graphically proving the conclusions demonstrated analytically.

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Section: Introductionmentioning

confidence: 99%

The Epidemic Control Process, the Corona Virus, Mathematical Modeling

Domínguez¹,

García²,

Chaveco

2023

Int. J. Eng. Sci. Tech

View full text Add to dashboard Cite

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Simplified Mathematical Modeling on Person-to-Person Disease Transmission: The Coronavirus Case

Sanchez,

Monte de Oca,

Montero

et al. 2023

ejtas

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In this paper, a simplified mathematical model is developed through a system of ordinary differential equations for the transmission of diseases from person to person, conditions for disease control are provided and cases are studied in which it is not possible to apply the Hurwitz criterion, the corresponding qualitative study is carried out to draw conclusions on the future evolution of the disease. Additionally, the ways in which the different diseases are transmitted are analyzed and the possibilities of epidemic development and the conditions that must be created to avoid them are studied A background of the Mathematical Modeling research group is also indicated.

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Models of Sexually Transmitted Diseases

Cited by 2 publications

References 0 publications

The Epidemic Control Process, the Corona Virus, Mathematical Modeling

The Epidemic Control Process, the Corona Virus, Mathematical Modeling

Simplified Mathematical Modeling on Person-to-Person Disease Transmission: The Coronavirus Case

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