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For local non-archimedean fields $k$, Piatetski-Shapiro has defined localspinor $L$-factors for irreducible representations $\Pi$ of $\mathrm{GSp}(4,k)$of dimension $>1$, attached to a choice of a Bessel model $\Lambda$. Weclassify regular poles that do not come from the asymptotic of the Besselfunctions in the Bessel model. For anisotropic Bessel models there are no suchsubregular poles.

Spinor Euler factors for GSp(4) in the subregular case