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In this note we prove the existence of a density for the law of the solutionfor 1-dimensional stochastic delay differential equations with normalreflection. The equations are driven by a fractional Brownian motion with Hurstparameter $H > 1/2$. The stochastic integral with respect to the fractionalBrownian motion is a pathwise Riemann-Stieltjes integral.

Existence of density for the solution of stochastic delay differential equations with reflection driven by a fractional Brownian motion