Publications (479)
ARTICLE
STUDY OF A DISCRETE CLASS OF SCHISTOSOMIASIS MODELS WITH DELAY AND GENERAL INCIDENCE
HAROUNA OUEDRAOGOA, ALI TRAORE, ABOUDRAMANE GUIRO
A nonlinear deterministic discrete model for schistosomiasis transmission including delays with general incidence functions is derived. The discrete model is obtained by using the backward Euler method. The basic properties of the model are studied. The basic reproduction number R0 of the model is computed and we established that for R0 1 the(...)
schistosomiasis, discrete mathematical model, lyapunov function, delays, reproduction number
ARTICLE
Mathematical modeling of the dynamics of vector-borne diseases transmitted by mosquitoes : taking into account aquatic stages and gonotrophic cycle
Abou Bakari Diabaté, Boureima Sangaré and Ousmane Koutou
In this paper, we formulate a mathematical model of vector-borne disease dynamics. The modelis constructed by considering two models : a baseline model of vector population dynamics due to Lutambi et al. that takes into account the development of the aquatic stages and the female mosquitoes gonotrophic cycle and an SI-SIR model describing the(...)
Mathematical model, mosquito population, gonotropic cycle, vector-borne disease dynamics, basic reproduction number, Lyapunov principle, numerical simulations.
ARTICLE
Mathematical modeling of the dynamics of vector-borne diseases transmitted by mosquitoes: taking into account aquatic stages and gonotrophic cycle
DIABATE Abou Bakari, SANGARE Boureima, KOUTOU Ousmane
In this paper, we formulate a mathematical model of vector-borne disease dynamics. The modelis constructed by considering two models : a baseline model of vector population dynamics due to Lutambiet al. that takes into account the development of the aquatic stages and the female mosquitoes gonotrophiccycle and an SI-SIR model describing the in(...)
Mathematical model, mosquito population, onotropic cycle, vector-borne disease dynamics, basic reproduction number, Lyapunov principle, numerical simulations
ARTICLE
VMAVA+ : (VOTING METHOD BASED ON APPROVAL VOTING AND ARITHMETIC MEAN)+
Wambie ZONGO , Zoïnabo SAVADOGO , Yves Zaré, Sawadogo Somdouda and Blaise Somé
According to the literature on social choice theories, no method of
voting is perfect. Some have notorious shortcomings and do not
guarantee the stability of institutions and organizations. Others are
complex and difficult to implement.
In this article, we propose a voting method called VMAVA+
which is
an extension of VMAVA (Voting(...)
Mots clés non renseignés
ARTICLE
Optimal Control of a Nonlinear Elliptic Problem With Missing Data
Thomas Tindano, Sadou Tao, Somdouda Sawadogo
In this work, we give a characterization of the control for ill-posed problems. We propose the regularization method
which consists in improving the data in order to obtain a well-posed problems. As the problem is nonlinear, we will use
the adapted low-regret control method in order to be able to respectively determine the charaterization of(...)
No-regret control, low-regret, control, adapted low-regret control, nonlinear
ARTICLE
Analytical Solution of Some Systems of Nonlinear Fractional Differential Equations by the SBA Method
Bamogo Hamadou, Francis Bassono, Kamaté Adama, Youssouf Paré
We suggest a new approach to the Some Blaise Abbo (SBA) method for solving systems of nonlinear fractional partial differential equations and we have tested it with two examples.
system of equations, nonlinear fractional partial differential equations, SBA method, fractional integral, Mittag-Leffler function
ARTICLE
The Solution of Fractional Diffusion-reaction Equation Via the Regular Perturbation Method (RPM)
Bationo Jérémie Yiyuréboula, Yaya Moussa, Bassono Francis
In this paper, we implement Regular Perturbation Method (RPM) of the Solving fractional diffusion-reaction equation, in order to determine the exact analytical solutions of some linear fractional diffusion-reaction equation. In general, the solving using this method allow to obtain exact or approximate solutions. For the case of the diffusion(...)
Linear fractional diferential equation regular perturbation method Mittag-Leer Caputo fractional derivative or integral
ARTICLE
A NEW APPROACH OF SBA METHOD FOR SOLVING NONLINEAR FRACTIONAL PARTIAL DIFFERENTIAL EQUATIONS
Bamogo Hamadou, Francis Bassono, Yaya Moussa, Youssouf Paré
We propose a new approach of the SBA method to solve nonlinear fractional partial differential equations. Two examplesare considerd to illustrate the method.
SBA METHOD FOR SOLVING NONLINEAR FRACTIONAL PARTIAL DIFFERENTIAL EQUATIONS
ARTICLE
The solutions of the linear fractional diffusion and diffusion-convection equations via the regular perturbation method (RPM)
Bationo Jérémie Yiyuréboula, Bassono Francis
In the paper,we implement regular perturbation method (RPM) for solving fractional diffusion and diffusion-convection equations, in order to determine the analytical solutions of some linear fractional diffusion and linear fractional diffusion-convection equations. In general, the solving using this method allow to obtain exact or approximate(...)
Linear fractional differential equation, regular perturbation method, Mittag-Leffler, Caputo fractional derivative
ARTICLE
Stepanov-Like Pseudo Almost Periodic Solutions of Class r in alpla-Norm under the Light of Measure Theory
Issa Zabsonre, Abdel Hamid Gamal Nsangou, Moussa El-Khalil Kpoumie and Salifou Mboutngam
The aim of this work is to present some interesting results on weighted ergodic functions. We also study the existence and uniqueness of weighted Stepanov-like pseudo almost periodic solutions class r for some partial di erential equations in a Banach space when the delay is distributed using the spectral decomposition of the phase space devel(...)
Mots clés non renseignés
ARTICLE
Boundedness of Nonregular Pseudo-differential Operators and Their Adjoints on Variable Exponent Besov-Morrey Spaces
Mohamed Congo, Marie Françoise Ouedraogo
This paper deal with the boundedness property of non regular pseudo-differential operators a(x, D) and their adjoints a(x, D)∗ on variable exponent BM spaces. For this purpose, given such an operator, we use the technique of decomposition of its symbol into elementary symbols already used in other spaces.
Pseudo-differential operators, adjoints, Non regular symbols
COMMUNICATION
Sélection de la meilleure variété de papaye par une méthode d’aide à la décision
Sougoursi Jean Yves ZARE, Z𝒐𝒊𝒏𝒂𝒃𝒐 SAVADOGO
Le secteur agricole en général représente une part importante de l’économie du Burkina Faso.
Ce secteur à lui seul contribue à près de 35% du PIB. L’arboriculture y occupe une place de
choix. Cependant, ce secteur souffre d’une faible productivité due entre autres à la non maitrise
des techniques de production et de sélection de semenc(...)
Mots clés non renseignés
COMMUNICATION
Choix d'un vaccin au Burkina Faso contre le covid- 19 par une méthode d'Aide à la Decision
Sougoursi Jean Yves ZARE , Z𝑜𝚤𝑛𝑎𝑏𝑜 SAVADOGO
Alors que de nombreux pays continuent de lutter contre les nouvelles infections
causées par le coronavirus 2019 (COVID-19), la mise au point d'un vaccin s'est
accélérée afin d'obtenir une immunité contre le virus et de stopper la transmission.
Cependant, certains pays ont encore un faible taux de vaccination notamment les
pays africain(...)
Mots clés non renseignés
ARTICLE
Application of the Some Blaise Abbo (SBA) Method to Solving the Time-fractional Schrödinger Equation and Comparison with the Homotopy Perturbation Method
Joseph Bonazebi Yindoula a, Yanick Alain Servais Wellot a, Bamogo Hamadou, Francis Bassono b and Youssouf Paré
We have solved the Schrödinger equation with the HPM method and the SBA method. We have
noticed that with these two methods we find the same result.
Fractional equation; Some Blaise Abbo (SBA) method; the Homotopy Perturbation Method (HPM); Schrödinger equation; fractional Partial Differential Equations (PDEs)
ARTICLE
Renormalized solutions for a p(⋅)-Laplacian equation with Neumann nonhomogeneous boundary condition involving diffuse measure data and variable exponent
M.B. Benboubker, E. Nassouri, S. Ouaro, U. Traoré
In this paper we prove the existence of at least one renormalized solution for the p(x)-Laplacian equation associated with a maximal monotone operator and Radon measure data. The functional setting involves Sobolev spaces with variable exponent W1,p(⋅)(Ω)
variable exponent; maximal monotone operator; Radon measure; renormalized solution; Neumann boundary conditions