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Interior Regularity of Mixed Local-Nonlocal Parabolic Semilinear Equations
In this paper we prove the existence, uniqueness and regularity of classical solutions \break of a semilinear parabolic equation with a mixed local and nonlocal diffusion operator \break $\mathcal{L} = -(-Δ)^s + Δ$ and Dirichlet boundary conditions. Here, $(-Δ)^s$ is the integral fractional laplacia
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