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Though there have been extensive study on systems of fractional differential equations, not much has been done for boundary value problems for systems of fractional differential equations [18 20].
The authors in [34] solved different linear and nonlinear systems of fractional partial differential equations, using the HAM.
Some recent results on coupled systems of fractional differential equations on a finite interval can be found in [34 37].
We recommend the reader a series of papers studying on the coupled systems of fractional differential equations [18 27].
In Section 4, we give a discussion of the study of systems of fractional reaction-diffusion equations.
In this manuscript, we focus on the attractivity of solutions for two k-dimensional systems of fractional differential equations.
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For some theoretical works on coupled systems of fractional-order differential equations, we refer the reader to a series of papers [22 27].
Coupled systems of fractional-order differential equations constitute an interesting and important field of research in view of their applications in many real world problems such as anomalous diffusion [14], disease models [15 17], ecological models [18], synchronization of chaotic systems [19 21], etc.
We consider the system of fractional differential equations.
Another interesting field of recent research is the coupled system of fractional differential equations.
Now by using Theorem 3.1, the system of fractional differential inclusions has at least one solution.
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