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We introduce super Yangians of $\mathfrak{gl}(V),\mathfrak{sl}(V)$ (in thenew Drinfeld realization) associated to all Dynkin diagrams of$\mathfrak{gl}(V)$, where $V$ is a finite-dimensional super vector space. Weshow that all of them are isomorphic to the super Yangians introduced by MaximNazarov, by identifying them with the corresponding RTT super Yangians.However, their "positive halves" are not pairwise isomorphic, and we obtain theshuffle algebra realizations of those. We adapt the latter to the trigonometricsetup by obtaining the shuffle algebra realizations of the "positive halves" oftype $A$ quantum loop superalgebras associated to arbitrary Dynkin diagrams.

Shuffle algebra realizations of type $A$ super Yangians and quantum affine superalgebras for all Cartan data