Ordinary Differential Equation And Dynamics Systems
Assistant Lecturer
Mathematics
At the Mathematics department office
Appointment on Visitation important
Topic: Delay Differential Equation
Description: Nonlinear differential equations arise frequently in the modeling of physical, biological, and engineering systems, capturing dynamics that linear equations cannot adequately describe. Fourth order nonlinear differential equations, in particular are encountered in problems such as beam theory, fluid dynamics, and nonlinear oscillatory systems. The exploration of fourth-order nonlinear differential is an essential facet of modern applied mathematics, with implications across various scientific fields such as Physics, Engineering, Ecology and Epidemiology. Recent advancements in mathematical methods have introduced the intrinsic Lyapunov method as a promising approach to analyse the stability of solutions without necessitating explicit solution forms. The analysis of solutions for fourth-order nonlinear differential equations is a critical but under explored area of research. It is my goal in this area of interest to explore the different technique of solving fourth order nonlinear delay differential equations.
# | Certificate | School | Year |
---|---|---|---|
1. | M.Sc (Mathematics) | Lagos State University,Ojo, Lagos. | 2020 |
Content Analysis of Solutions for Certain Fourth-Order Nonlinear Delay Differential Equation by Intrinsic Lyapunov Method
Nonlinear differential equations arise frequently in the modeling of physical, biological, and engineering systems, capturing dynamics that linear equations cannot adequately describe. Fourth order nonlinear differential equations, in particular are encountered in problems such as beam theory, fluid dynamics, and nonlinear oscillatory systems.The exploration of fourth-order nonlinear differential is an essential facet of modern applied mathematics, with implications across various scientific fields such as Physics, Engineering, Ecology and Epidemiology.Recent advancements in mathematical methods have introduced the intrinsic Lyapunov method as a promising approach to analyse the stability of solutions without necessitating explicit solution forms.The analysis of solutions for fourth-order nonlinear differential equations is a critical but under explored area of research. It is my goal in this area of interest to explore the different technique of solving fourth order nonlinear delay differential equations.This research aims to advance the understanding of fourth-order nonlinear differential equations through the application of the intrinsic Lyapunov method. By addressing analytical challenges and providing practical insights, the study seeks to make a significant contribution to the field of nonlinear dynamics and stability theory.
AKEWUSHOLA JAMIU is a Assistant Lecturer at the Department of Mathematics
AKEWUSHOLA has a M.Sc in Mathematics from Lagos State University,Ojo, Lagos.