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In this paper, we establish an integral representation for the density of thereciprocal of the first hitting time of the boundary of even dihedral wedges bya radial Dunkl process having equal multiplicity values. Doing so providesanother proof and extends to all even dihedral groups the main result proved in\cite{Demni1}. We also express the weighted Laplace transform of this densitythrough the fourth Lauricella Lauricella function and establish a similarintegral representation for odd dihedral wedges.

Reciprocal of the First hitting time of the boundary of dihedral wedges by a radial Dunkl process