K. Ahrendt

most citedInitial and Boundary Value Problems for the Caputo Fractional Self-Adjoint Difference Equations

6 citations · 6 across the 2 of their papers we have counts for

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math.CA2020★ 6 cited

Initial and Boundary Value Problems for the Caputo Fractional Self-Adjoint Difference Equations

Kevin Ahrendt, Lydia DeWolf, Liam Mazurowski +3

In this paper we develop the theory of initial and boundary value problems for the self-adjoint nabla fractional difference equation containing a Caputo fractional nabla difference…

math.CA2018

Green's function for higher-order boundary value problems involving a nabla Caputo fractional operator

Kevin Ahrendt, Cameron Kissler

We consider the discrete, fractional operator $(L_{a}^{ν} x) (t) := \nabla [p (t) \nabla_{a^{*}}^{ν} x (t)] + q (t) x (t - 1)$ involving the nabla Caputo fractional difference, which ca…