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Understanding the map of line defects in a Quantum Field Theory under a givenduality is generically a difficult problem. This paper is the second in aseries which aims to address this question in the context of 3d $\mathcal{N}=4$mirror symmetry. A general prescription for constructing vortex defects andtheir mirror maps in quiver gauge theories beyond the $A$-type was presented bythe author in an earlier paper [arxiv:2103.01243], where specific examplesinvolving $D$-type and affine $D$-type quivers were discussed. In this paper,we apply the aforementioned prescription to construct a family of vortexdefects as coupled 3d-1d systems in quiver gauge theories beyond the$ADE$-type, and study their mirror maps. Specifically, we focus on a class ofquiver gauge theories involving unitary gauge nodes with edge multiplicitygreater than 1, i.e. two gauge nodes in these theories may be connected bymultiple bifundamental hypermultiplets. Quiver gauge theories of this typearise as 3d mirrors of certain Argyres-Douglas theories compactified on acircle. Some of these quiver gauge theories are known to have a pair of 3dmirrors, which are themselves related by an IR duality, discussed recently in[arxiv:2109.07493]. For a concrete example where a pair of 3d mirrors do exist,we study how the vortex defects constructed using our prescription map toWilson defects in each mirror theory.

Line Defects in Three Dimensional Mirror Symmetry beyond ADE quivers