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Convergence rate for the hybrid iterative technique to explore the real root of nonlinear problems
This study explored the convergence rate of the hybrid numerical iterative technique (HNIT)
for the solution of nonlinear problems (NLPs) of one variable (f (x)= 0). It is sightseen that …
for the solution of nonlinear problems (NLPs) of one variable (f (x)= 0). It is sightseen that …
Comparison of Adams-Bashforth-Moulton and Dormand-Prince Methods in Lengyel-Epstein Reaction Model Forming Zinc Oxide Nanostructures
K Fatima, S Ishaque, H Ahmed… - Scientific Inquiry and …, 2024 - journals.umt.edu.pk
This study adopts a numerical approach in the Lengyel-Epstein reaction model for forming
zinc oxide (ZnO) nanostructures. It aims to determine the optimal approximation technique to …
zinc oxide (ZnO) nanostructures. It aims to determine the optimal approximation technique to …
[PDF][PDF] Mean-Based Efficient Hybrid Numerical Method For Solving First-Order Ordinary Differential Equations
The center of interest of this work is to introduce a mean-based efficient hybrid numerical
method for solving first-order ordinary differential equations with initial conditions. This …
method for solving first-order ordinary differential equations with initial conditions. This …