Y Chahlaoui, A Ali, J Ahmad, S Javed - PLoS One, 2023 - journals.plos.org
The fractional coupled Konno-Onno model, which is frequently used in numerous fields of scientific and engineering disciplines, is being investigated in the current study in order to …
In this paper, a new Laplace residual power series (LRPS) algorithm has been constructed to yield approximate series solutions (ASSs) of the nonlinear fractional differential system …
In this paper, the homotopy analysis method (HAM) is applied to solve generalized biological population models. The fractional derivatives are described by Caputo's sense …
This study introduces some remarks on generalized fractional integral and differential operators, which generalize some familiar fractional integral and derivative operators, with …
Y Dimitrov - arXiv preprint arXiv:1311.3935, 2013 - arxiv.org
The Gr\" unwald and shifted Gr\" unwald formulas for the function $ y (x)-y (b) $ are first order approximations for the Caputo fractional derivative of the function $ y (x) $ with lower limit at …
S Zhang, X Su - Chaos, Solitons & Fractals, 2021 - Elsevier
Unique existence of solution to initial value problem for fractional differential equation involving with fractional derivative of variable order - ScienceDirect Skip to main contentSkip …
SZ Rida, AAM Arafa - International journal of differential …, 2011 - Wiley Online Library
We develop a new application of the Mittag‐Leffler Function method that will extend the application of the method to linear differential equations with fractional order. A new solution …
We consider the nonlinear fractional Langevin equation involving two fractional orders with initial conditions. Using some basic properties of Prabhakar integral operator, we find an …
In this paper, optimal control of a general nonlinear multi‐strain tuberculosis (TB) model that incorporates three strains drug‐sensitive, emerging multi‐drug resistant and extensively …