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Mathematical Modelling of Infectious Disease: Mathematical Biology
Details
In this book, we studied Dynamical Leptospirosis Disease, which is caused by Leptospira Genus Bacteria spread by Rate, Raccoon, Pigs, Dogs, etc. by the contract of their Urine in Mud, Soil, water, and Hilly Rocks, etc. Leptospira Genus Bacteria transfers into the human body through nose, eyes, and mouth. After feelings, the symptoms of the disease, Penicillin, or Doxycycline antibiotics may be prescribed by doctors. The symptoms of this disease occur after infection during five (5) and fourteen days. If the infected person does not make an appointment with a doctor after the infection, then this disease may be fatal. Therefore, we study the Basics Reproduction Number R0, Local Stability, Global Stability, how they spread in a local area and globally, Finally, we have done some Numerical Simulation using software used for Numerical Computation and Simulation is MATLAB-SIMULINK. We have obtained our numerical results in Chapter "Numerical Simulation". For the confirmation of the solution we use three different methods such methods are Runge-Kutta Method of order fourth (RK4), Non-Standard Finite Difference Method (NSFD), and Homotopy Perturbation Method (HPM).
Autorentext
M. Sinan received the B.S. Degree in mathematics from the University of Swat. He is currently pursuing the M.S. degree in applied mathematics in School of Mathematical Sciences, UESTC. He is doing research in Mathematical modelling and simulation in Mathematical biology and Fractional order differential equations.
Weitere Informationen
- Allgemeine Informationen
- GTIN 09786204746210
- Genre Maths
- Anzahl Seiten 72
- Herausgeber LAP LAMBERT Academic Publishing
- Größe H220mm x B150mm
- Jahr 2022
- EAN 9786204746210
- Format Kartonierter Einband
- ISBN 978-620-4-74621-0
- Titel Mathematical Modelling of Infectious Disease: Mathematical Biology
- Autor M Sinan
- Untertitel Stability Analysis of Dynamical Leptospirosis Disease with Harmonic Mean Incidence Rate.DE
- Sprache Englisch