“…We focus here on the H x → l klm channel, but due to the fact that we work with real parameters, the predictions for the CP -conjugate channel H x → l mlk will be equal. The present computation of Γ(H x → l klm ) is performed by taking into account the following assumptions and considerations: 1) The amplitude is evaluated at the one-loop level, 2) only loops containing sleptons and sneutrinos contribute since they are the only particles propagating the LFV by means of the ∆ AB mk entries with m = k, 3) the particle content assumed here is that of the MSSM, 4) the external particles h, H, A and l k ,l m are expressed in the physical mass basis, 5) the internal loop sparticles are expressed in the electroweak interaction basis, and 6) we use the Mass Insertion Approximation [49][50][51] to describe the propagation of slepton mixing changing flavor, and work in the linear approximation for each insertion ∆ AB mk , with AB = LL, RR, LR, RL, and m = k, i.e, considering one single insertion at a time.…”