Browsing by Author "O.M. Bamigbola"

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    Numerical Solution of Two dimensional Poison and Laplace Equation
    (Mathematical Association of Nigeria, Kwara State, 2017) Aliu, T.O.; O.M. Bamigbola; Montaz Ali
    The study identifies the use of Finite Element Method with both rectangular and Triangular elements in solving two di- mensional problems with Dirichlet boundary condition in a rectangular domain. We use the product functions of linear polynomial basis constructed by (Aliu & Bamigbola, 2014) on the rectangular elements. Attempt was made at con- structing the basis functions for Triangular elements. The Finite Difference scheme was also used for comparison. The results obtained using both the rectangular and triangular elements via the finite element method and the Central Fi- nite Difference Scheme compared favourably with the exact solution. The rectangular element however gives a better approximation.
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    Optimization of Honey Bee Production
    (North Atlantic University Union (NAUN), 2020) Y.O. Aderinto; A. Azagbaekwue; O.M. Bamigbola; M.O. Oke; A.A. Abayomi; L.O. Salaudeen; T.O. Aliu
    Beekeepers are faced with q u i t e a number of challenges such as selection of fields and enhancement of honey production. In this paper crisp deterministic honey bee production model was formulated in an attempt to optimize the distribution of beehives in the apiary in order to maximize production of honey and minimize unhealthy competition among foraging bees which often arises as a result of overcrowding. The model was characterized u s i n g Weighted sum model (WSM) and Analytic Hierarchical Model (AHM). Finally the validity of the model was tested with the real life data and the results obtained shows that proper distribution of the b ee hives in the apiary is imp ortant to maximize production and minimize unpleasant fields.