The development and implementation of a numerical integrator for the study of autonomous IVP models on climate change
OUTPUT TYPE: Journal Article
PUBLICATION YEAR: 2021
TITLE AUTHOR(S): O.O.Enoch, A.A.Adeniji, M.Ngungu, C.O.Akofa
KEYWORDS: CLIMATE CHANGE, ENVIRONMENT
DEPARTMENT: Developmental, Capable and Ethical State (DCES)
Print: HSRC Library: shelf number 9812219
HANDLE: 20.500.11910/19301
URI: http://hdl.handle.net/20.500.11910/19301
If you would like to obtain a copy of this Research Output, please contact Hanlie Baudin at researchoutputs@hsrc.ac.za.
Abstract
We present a class of numerical schemes that are derived from a perturbated interpolant that has a varying order polynomial as the assumed solution to the Ordinary Differential Equation (ODE) models on climate change. These numerical integrators are capable of solving problems arising from chemical kinetics, population models, mechanical oscillations, planetary motions, electrical networks, nuclear reactor control, tunnel switching problems, reversible enzyme kinetics. But in this work, we desire to apply them to the numerical solutions of Autonomous Initial Value Problems (IVPs) in ODEs on climate change. At the end we conduct a numerical experiment, the resulting methods, algorithms, and solutions will be predictive tools for the study of climatic change models with applications to big data.-
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