[HTML][HTML] A new adaptive nonlinear numerical method for singular and stiff differential problems
In this work, a new adaptive numerical method is proposed for solving nonlinear, singular,
and stiff initial value problems often encountered in real life. Starting with a fixed step size …
and stiff initial value problems often encountered in real life. Starting with a fixed step size …
Fractional modeling for improving scholastic performance of students with optimal control
Students' day-to-day activities can be influenced by internal and external factors that can
cause academic turbulence. These factors vehemently impart to the setback of bad …
cause academic turbulence. These factors vehemently impart to the setback of bad …
Fractional numerical dynamics for the logistic population growth model under Conformable Caputo: a case study with real observations
Abstract Models of population dynamics are substantially non-Markovian in nature and
exhibit behavior for memory effects. This research study investigates the logistic growth …
exhibit behavior for memory effects. This research study investigates the logistic growth …
Deterministic modeling of dysentery diarrhea epidemic under fractional Caputo differential operator via real statistical analysis
Non-Markovian characteristics, possessing memory effects and hereditary properties, play a
vital role when it comes to the transmission dynamics of a disease or an epidemic within …
vital role when it comes to the transmission dynamics of a disease or an epidemic within …
[HTML][HTML] Numerical solution of delay differential equation using two-derivative Runge-Kutta type method with Newton interpolation
Numerical approach of two-derivative Runge-Kutta type method with three-stage fifth-order
(TDRKT3 (5)) is developed and proposed for solving a special type of third-order delay …
(TDRKT3 (5)) is developed and proposed for solving a special type of third-order delay …
A new family of acceptable nonlinear methods with fixed and variable stepsize approach
Solving stiff, singular, and singularly perturbed initial value problems (IVPs) has always
been challenging for researchers working in different fields of science and engineering. In …
been challenging for researchers working in different fields of science and engineering. In …
An examination of a second order numerical method for solving initial value problems
SE Fadugba, SN Ogunyebi… - Journal of the Nigerian …, 2020 - journal.nsps.org.ng
This paper presents an examination of a Second Order Convergence Numerical Method
(SOCNM) for solving Initial Value Problems (IVPs) in Ordinary Differential Equations (ODEs) …
(SOCNM) for solving Initial Value Problems (IVPs) in Ordinary Differential Equations (ODEs) …
A New Nonlinear Hybrid Technique with fixed and adaptive step-size approaches
Linear and nonlinear numerical techniques are the most popular techniques for finding
approximate solutions to initial value problems in numerous scientific fields. Due to the …
approximate solutions to initial value problems in numerous scientific fields. Due to the …
[PDF][PDF] Analysis of the properties of a third order convergence numerical method derived via transcendental function of exponential form
SE Fadugba, JO Idowu - International Journal of Applied …, 2019 - academia.edu
This paper proposes a new numerical method for the solution of the Initial Value Problems
(IVPs) of first order ordinary differential equations. The new scheme has been derived via …
(IVPs) of first order ordinary differential equations. The new scheme has been derived via …
Development and analysis of a seir model for Covid-19 epidemic with vaccination and nonsingular kernel
RT Alqahtani, A Yusuf - Fractals, 2022 - World Scientific
We propose a new model to investigate the recent coronavirus (COVID-19) epidemic. The
fundamental reproductive number is determined using the next-generation matrix, and the …
fundamental reproductive number is determined using the next-generation matrix, and the …