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Results 1-10 of 11 (Search time: 0.003 seconds).
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Issue Date
Title
Author(s)
2018-09
Approximate Solution of Typhoid Fever Model by Variational Iteration Method
Adebisi, A. F.
;
Peter, O. J.
;
Ayoola, T. A.
;
Oguntolu, F. A.
;
Ishola, C. Y.
2018
On the global stability of cholera model with prevention and control
Ibrahim, M. O.
;
Ayoade, A. A.
;
Peter, O. J.
;
Oguntolu, F. A.
2018-05
Mathematical model for the control of infectious disease
Peter, O. J.
;
Akinduko, O. B.
;
Oguntolu, F. A.
;
Ishola, C. Y.
2018-03
Direct and Indirect Transmission Dynamics of Typhoid Fever Model by Differential Transform Method
Peter, O. J.
;
Ibrahim, M. O.
;
Oguntolu, F. A.
;
Akinduko, O. B.
;
Akinyemi, S. T.
2018-03
Derivation of the Reproduction Numbers For Cholera Model
Ayoade, A. A.
;
Peter, O. J.
;
Oguntolu, F. A.
;
Ishola, C. Y.
2018-07
Differential transform method for solving mathematical model of SEIR and SEI spread of malaria
Abioye, A. I.
;
Ibrahim, M. O.
;
Peter, O. J.
;
Amadiegwu, S.
;
Oguntolu, F. A.
2018-08
Solution of a deterministic mathematical model of typhoid fever by variational iteration method.
Peter, O. J.
;
Afolabi, O. A.
;
Oguntolu, F. A.
;
Ishola, C. Y.
;
Victor, A. A.
2018-06
A Mathematical Model on Cholera Dynamics with Prevention and Control
Ayoade, A. A.
;
Ibrahim, M. O.
;
Peter, O. J.
;
Oguntolu, F. A.
2018-06
On the verification of existence of backward bifurcation for a mathematical model of cholera dynamics
Ayoade, A. A.
;
Peter, O. J.
;
Oguntolu, F. A.
;
Ishola, C. Y.
;
Amadiegwu, S.
2018
Mathematical Model for the Control of measles
Peter, O. J.
;
Afolabi, O. A.
;
Victor, A. A
;
Akpan, C. E.
;
Oguntolu, F. A.
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Author
5
Ishola, C. Y.
4
Ayoade, A. A.
4
Ibrahim, M. O.
2
Adebisi, A. F.
2
Afolabi, O. A.
2
Akinduko, O. B.
2
Akpan, C. E.
2
Amadiegwu, S.
1
Abioye, A. I.
1
Akinyemi, S. T.
.
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Subject
1
Runge-Kutta method
1
SEI
1
SEIR
1
simulations
1
Stability
1
stability
1
Vaccination
.
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