Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"Mathematical Model of Leptospirosis: Linearized Solutions and Stability Analysis"
written by B. Pimpunchat, G. C. Wake, C. Modchang, W. Triampo, A. M Babylon,
published by Applied Mathematics, Vol.4 No.10B, 2013
has been cited by the following article(s):
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[1] Mathematical study of fractal-fractional leptospirosis disease in human and rodent populations dynamical transmission
Ain Shams Engineering Journal, 2024
[2] DYNAMICS OF LEPTOSPIROSIS IN HUMAN AND RODENT POPULATIONS: A MULTISCALE MODELING APPROACH
Journal of Biological Systems, 2024
[3] Modeling the dynamics of leptospirosis in India
Scientific Reports, 2023
[4] Modeling of leptospirosis outbreaks in relation to hydroclimatic variables in the northeast of Argentina
Heliyon, 2022
[5] Modelling the impact of preventive and treatment-based control interventions on the transmission dynamics of Leptospirosis disease
… and applications in …, 2022
[6] GENERAL MATHEMATICAL TRANSMISSION MODELS OF LEPTOSPIROSIS: A
2020
[7] Effect of biodiversity on the spread of Leptospirosis infection
2019
[8] Mathematical modelling of the spread of Leptospirosis
2019
[9] Leptospirosis models: vaccination of cattle and early detection in humans
2019
[10] Sensitivity Analysis for the Dynamics of Leptospirosis Disease
2019
[11] Predicting environmental risk of transmission of leptospirosis
2019
[12] A model for leptospire dynamics and control in the Norway rat (Rattus norvegicus) the reservoir host in urban slum environments
Epidemics, 2018
[13] Approximate analytical modeling of leptospirosis infection
AIP Conference Proceedings, 2017
[14] A model for leptospire dynamics and control in the
2017
[15] Fractional Order Model for the Spread of Leptospirosis
International Journal of Mathematical Analysis, 2014
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