
TL;DR
This paper investigates a space-fractional Stefan problem involving non-local diffusion modeled by the Caputo derivative, establishing the existence and uniqueness of classical solutions.
Contribution
It introduces a novel space-fractional Stefan problem with Caputo derivative diffusion and proves the unique existence of classical solutions.
Findings
Existence of unique classical solutions
Modeling non-local diffusion with Caputo derivative
Advancement in fractional Stefan problems
Abstract
We study a space-fractional Stefan problem, where the non-local diffusion flux is modeled by the Caputo derivative. We obtain the unique existence of classical solution to this problem.
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