T. Rolling

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

collaborators

2 papers

math.PR2023

On Steiner Symmetrizations for First Exit Time Distributions

Tim Rolling

Let $A_{t}$ be an $α$ -stable symmetric process, $0 < α \leq 2$ , on $R^{d}$ and $D \subset R^{d}$ be a bounded domain. This paper presents a proof, based on the classical Br…

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…