Computational Simulation of the Impact of System Perturbation on Stabilization of the Growth of Two Political Parties

Abstract

Qualitative characterization of the perturbation of the growth of two political parties which in nature requires a strong numerical tool for its analysis. We have therefore in this study utilized a Matlab standard solver for ordinary differential equations ODE 45to investigate the impact of system perturbation otherwise called random fluctuation on the stabilization of two interacting political parties in a developing democracy and to evaluate the qualitative characterization of interacting political parties due to 0.01, 0.10, 5.00 and 10.00 random noise system perturbation. The result indicates that as the system perturbation increases, the level of de-stabilization of the entire political system increases. This research has re-enforced the impact of de-stabilization factors such as lack of internal democracy in political parties has on the de-stabilization of political parties in a developing democracy and if avoided , will lead to a robust and growth of parties in developing democracy. © JASEM https://dx.doi.org/10.4314/jasem.v21i2.21

Sensitivity Analysis and Stabilization for Two Dynamical Systems

“…However, Huckfeldt and Kohfeld [6] presented two mathematical models which are linear and non-linear mathematical models in line with Morris and Pratt [9], regarding the stability of the electoral process. Bazuaye [3] considered the impact of system perturbation on the stabilization of two political parties. In the paper, the dynamical system is perturbed with different degrees of perturbation.…”