The Modified Variational Iteration Method to Solve Linear Fractional Differential Equations
Nader M. Bassi, Anazeer Ismail
Journal of Advances in Mathematics and Computer Science · pp. 57–64 · Published 16 Sep 2022
10.9734/jamcs/2022/v37i830472Abstract
In this work we conceive a method of how the Lagrange multiplier of modified Variational Iteration Method can be defined from Laplace transform, And we use this technique to solve both differential equations and FDEs with initial value conditions, With Illustrative examples by applying the modified VIM to both Ordinary differential equations and fractional Differential Equations.
Cited by 2
Shuai Zhu, Yanfei Ma, Yanyun Zhang · Mathematical Methods in the Applied Sciences · 2024
محمداسلم صالحی, عبدالوکیل بیدار, نور الله نوری · Journal of Natural Sciences – Kabul University · 2025
Related research
- Studying the Effect of Vertical Eddy Diffusivity on the Solution of Diffusion Equation — shares topic coverage
- LHAM Approach to Fractional Order Rosenau-Hyman and Burgers' Equations — shares topic coverage
- Alenezi Transform–A New Transform to Solve Mathematical Problems — shares topic coverage
- Thermal and Quantum Properties of Nonlinear and Inverted Harmonic Oscillators in Magnetic Fields: Applications to Polyatomic Molecules — shares topic coverage
- Analytical Investigation of Energy and Mass Transport in Magnetohydrodynamic Fe₃O₄–Water Nanofluid Flow through a Chemically Reacting Porous Channel with Thermal Radiation — shares topic coverage
Article metrics
Real usage data collected on this platform.
0
Page views
0
PDF downloads
0
Outbound clicks
2
Citations
Views by country
Approximate, from request IP at view time — not citizenship or institution. Countries with fewer than 5 views are grouped as "Other".
No views recorded yet.
Traffic sources
Referring site, by host.
No traffic recorded yet.
Views and downloads exclude known bots/crawlers. Citations combines this platform's own DOI-resolved index with each external source's own reported total — see Cited by above for individually listed citing works. Last refreshed 0 seconds ago.