Title: New infinite families in the stable homotopy groups of spheres

Abstract: We identify seven new $192$-periodic infinite families of elements in the $2$-primary stable homotopy groups of spheres, whose images are nontrivial in the $\mathrm{K}(2)$- as well as the $\mathrm{T}(2)$-local stable stems. We also obtain new information about $2$-torsion and $2$-divisibility of some of the known $192$-periodic infinite families in the stable stems.