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There is only ever a fractional difference between the schemes.
We hope that the present work will facilitate solving a fractional difference equation with right fractional difference operators.
We believe that the present work facilitates solving a fractional difference equation with a right fractional difference operator.
We obtained the sufficient conditions for the existence of two positive solutions to the boundary value problem of a fractional difference system.
This paper studies a fractional difference equation of two point boundary value problem (BVP) type, which is recognized as the 'discrete' BVP.
Using a variational approach and critical point theory, we investigate the existence of solutions for a fractional difference boundary value problem.
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What is more, [23] is the first paper to consider a discrete fractional difference equation with a p-Laplacian operator.
In 1974, Diaz and Osler [1] presented a discrete fractional difference operator based on an infinite series.
In 1974, Diaz and Osler [1] imposed a discrete fractional difference operator based on an infinite series.
In [2], Atici and Eloe studied a two-point boundary valve problem for a finite fractional difference equation.
A tempered fractional difference forms the basis for numerical methods to solve tempered fractional diffusion equations, and it also provides a useful new correlation model in time series.
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