We consider the symplectic group $\mathrm{Sp}_{2n}$ defined over a $p$-adic field $F$, where $p=2$. We prove that every simple supercuspidal representation (in the sense of Gross--Reeder) of $\mathrm{Sp}_{2n}(F)$ corresponds to an irreducible $L$-parameter under the local Langlands correspondence for $\mathrm{Sp}_{2n}$ established by Arthur.
Simple supercuspidal L-packets of split special orthogonal groups over dyadic fields
Depth preserving property of the local Langlands correspondence for non-quasi-split unitary groups
On the modified mod p local Langlands correspondence for GL_2(Q_{\ell})
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