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An approximate analytical view of physical and biological models in the setting of Caputo operator via Elzaki transform decomposition method
This article offers a well-organized and novel algorithm for solving time-fractional Fornberg–
Whitham, Klein–Gordon equation and biological population models occurring from physics …
Whitham, Klein–Gordon equation and biological population models occurring from physics …
Analysis of reaction–diffusion system via a new fractional derivative with non-singular kernel
In this paper, we obtain analytical solutions for the fractional cubic isothermal auto-catalytic
chemical system with Caputo–Fabrizio and Atangana–Baleanu fractional time derivatives in …
chemical system with Caputo–Fabrizio and Atangana–Baleanu fractional time derivatives in …
[PDF][PDF] The extended Mittag-Leffler function via fractional calculus
The extended Mittag-Leffler function via fractional calculus Page 1 Available online at www.isr-publications.com/jnsa
J. Nonlinear Sci. Appl., 10 (2017), 4244–4253 Research Article Journal Homepage: www.tjnsa.com …
J. Nonlinear Sci. Appl., 10 (2017), 4244–4253 Research Article Journal Homepage: www.tjnsa.com …
Analysis of non-homogeneous heat model with new trend of derivative with fractional order
BST Alkahtani, A Atangana - Chaos, Solitons & Fractals, 2016 - Elsevier
The model of nonlinear heat was generalized using the new trend of derivative with
fractional order. The new definition of derivative with fractional order has no singular kernel …
fractional order. The new definition of derivative with fractional order has no singular kernel …
Successive iterations and positive extremal solutions for a Hadamard type fractional integro-differential equations on infinite domain
K Pei, G Wang, Y Sun - Applied Mathematics and Computation, 2017 - Elsevier
A Hadamard type fractional integro-differential equation on infinite intervals is considered.
By using monotone iterative technique, we not only get the existence of positive solutions …
By using monotone iterative technique, we not only get the existence of positive solutions …
On the solutions of certain fractional kinetic equations involving k-Mittag-Leffler function
The aim of the present paper is to develop a new generalized form of the fractional kinetic
equation involving a generalized k-Mittag-Leffler function E k, ζ, η γ, ρ (⋅) E^γ,ρ_k,ζ,η(⋅) …
equation involving a generalized k-Mittag-Leffler function E k, ζ, η γ, ρ (⋅) E^γ,ρ_k,ζ,η(⋅) …
Existence and Uniqueness Results for Hadamard‐Type Fractional Differential Equations with Nonlocal Fractional Integral Boundary Conditions
We study the existence and uniqueness of solutions for a fractional boundary value problem
involving Hadamard‐type fractional differential equations and nonlocal fractional integral …
involving Hadamard‐type fractional differential equations and nonlocal fractional integral …
Mathematical analysis and numerical simulation of chaotic noninteger order differential systems with Riemann‐Liouville derivative
KM Owolabi - Numerical Methods for Partial Differential …, 2018 - Wiley Online Library
This article deals with the design, analysis, and implementation of a robust numerical
scheme when applied to time‐fractional reaction‐diffusion system. Stability analysis and …
scheme when applied to time‐fractional reaction‐diffusion system. Stability analysis and …
Mathematical analysis and a second-order compact scheme for nonlinear Caputo–Hadamard fractional sub-diffusion equations
In this paper, a compact finite difference scheme with O (τ min {r α, 2}+ h 4) convergence
order for nonlinear Caputo–Hadamard fractional sub-differential equations is proposed …
order for nonlinear Caputo–Hadamard fractional sub-differential equations is proposed …
[HTML][HTML] The analytical analysis of time-fractional Fornberg–Whitham equations
This article is dealing with the analytical solution of Fornberg–Whitham equations in
fractional view of Caputo operator. The effective method among the analytical techniques …
fractional view of Caputo operator. The effective method among the analytical techniques …