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We give a new presentation of the Yangian for the orthosymplectic Liesuperalgebra $\mathfrak{osp}_{1|2m}$. It relies on the Gauss decomposition ofthe generator matrix in the $R$-matrix presentation. The defining relationsbetween the Gaussian generators are derived from a new version of theDrinfeld-type presentation of the Yangian for $\mathfrak{osp}_{1|2}$ and someadditional relations in the Yangian for $\mathfrak{osp}_{1|4}$ by anapplication of the embedding theorem for the super-Yangians.

Gaussian generators for the Yangian associated with the Lie superalgebra $\mathfrak{osp}(1|2m)$