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Applications of distributed-order fractional operators: A review
Distributed-order fractional calculus (DOFC) is a rapidly emerging branch of the broader
area of fractional calculus that has important and far-reaching applications for the modeling …
area of fractional calculus that has important and far-reaching applications for the modeling …
Asymptotic stability of distributed order nonlinear dynamical systems
In this article we present a generalization of the Lyapunov direct method for distributed order
nonlinear time-varying systems. By extending recently introduced properties of the Caputo …
nonlinear time-varying systems. By extending recently introduced properties of the Caputo …
[PDF][PDF] Numerical solution of full fractional Duffing equations with Cubic-Quintic-Heptic nonlinearities
In this article, based on the operational matrix of fractional order integration, we introduce a
method for the numerical solution of fractional strongly nonlinear Duffing oscillators with …
method for the numerical solution of fractional strongly nonlinear Duffing oscillators with …
A new three-dimensional chaotic system: Dynamical properties and simulation
P Gholamin, AHR Sheikhani - Chinese journal of physics, 2017 - Elsevier
This paper recomends a new three-dimensional autonomous chaotic system with six terms
including three multipliers, which is different from the Lorenz system and other existing …
including three multipliers, which is different from the Lorenz system and other existing …
On Class of Fractional‐Order Chaotic or Hyperchaotic Systems in the Context of the Caputo Fractional‐Order Derivative
In this paper, we consider a class of fractional‐order systems described by the Caputo
derivative. The behaviors of the dynamics of this particular class of fractional‐order systems …
derivative. The behaviors of the dynamics of this particular class of fractional‐order systems …
[HTML][HTML] Approximate analytical solutions of distributed order fractional Riccati differential equation
In this paper, the combined Laplace transform and new homotopy perturbation method is
employed for solving a special class of the distributed order fractional Riccati equation. To …
employed for solving a special class of the distributed order fractional Riccati equation. To …
[PDF][PDF] Stability analysis of linear conformable fractional differential equations system with time delays
V Mohammadnezhad, M Eslami… - Bol. Soc. Parana …, 2020 - pdfs.semanticscholar.org
Vahid Mohammadnezhad, Mostafa Eslami, Hadi Rezazadeh abstract: In this paper, we first
study stability analysis of linear conformable fractional differential equations system with …
study stability analysis of linear conformable fractional differential equations system with …
Wavelets based computational algorithms for multidimensional distributed order fractional differential equations with nonlinear source term
In this manuscript we provide effective computational algorithms based on Legendre
wavelet (LW), Bernstein wavelet (BW), and standard tau approach to approximate the …
wavelet (LW), Bernstein wavelet (BW), and standard tau approach to approximate the …
Stability analysis of Hilfer fractional differential systems
Sažetak In this paper, we present some remarks on the stability of fractional order systems
with the Hilfer derivative. Using the Laplace transform, some sufficient conditions on the …
with the Hilfer derivative. Using the Laplace transform, some sufficient conditions on the …
[PDF][PDF] Stability analysis of conformable fractional systems
In this paper, we investigate STABILITY ANALYSIS of fractional differential systems
equipped with the CONFORMABLE FRACTIONAL DERIVATIVE s. Some stability conditions …
equipped with the CONFORMABLE FRACTIONAL DERIVATIVE s. Some stability conditions …