01591nam a22001337a 4500 56155 56152 Katbar, Nek Muhammad 13MSM23 Supervisor - Prof. Dr . Khuda Bux Amur Fem Based Implicit Numerical Approach For Schoenberg & Glycolysis Models (MS Thesis) Nawabshah: QUEST, 2016. 45P, : ABSTRACT The FIEM (Finite Element Method) based numerical technique for the two- dimensional and two-directional problem is a challenging task for the numerical analysis practitioners. The main goal of this work is the development of an implicit numerical scheme for the solution of a coupled set of nonlinear partial differential equations using FEM. The most common computational strategy for this class of the problems used in the general practice is the FDM (Finite Difference Methods) and generally the rectangular grids are used as the discrete domain of the computation whereas we solve our problem on a triangular grid which allows the local choice of scaling diffusion parameters. The main focus is to apply the developed numerical scheme on the study of the biological models called Schnakenberg and Glycolysis. The Schnakenberg model and Glycolysis model is designed to compute the pattem formation for morphogenesis concentration and glucose concentration in animal species. The main interest is to compute the stripe like and spot like patterns for animal species during morphogenesis concentration and glucose concentration. Department Of Mathematics https://tinyurl.com/8fxtk945 THESIS 0 0 0 0 RESEARCH RESEARCH 2016-11-28 1 MP/13-121 2020-10-21 00:00:00 2019-10-17 THESIS 0 0 0 0 RESEARCH RESEARCH 2018-10-02 0 MP/27-296 2018-10-02 00:00:00 2018-10-02 THESIS