Marcelo GonzalesSadi KhodaeeOlaf LechtenfeldFrancesco Toppan2026-03-222026-03-22201310.1063/1.4813720https://doi.org/10.1063/1.4813720https://andeanlibrary.org/handle/123456789/56532Citaciones: 1We couple dual pairs of \documentclass[12pt]{minimal}\begin{document}${\cal N}{=}\,8$\end{document}N=8 superconformal mechanics with conical targets of dimension d and 8−d. The superconformal coupling generates an oscillator-type potential on each of the two target factors, with a frequency depending on the respective dual coordinates. In the case of the inhomogeneous (3,8,5) model, which entails a monopole background, it is necessary to add an extra supermultiplet of constants for half of the supersymmetry. The \documentclass[12pt]{minimal}\begin{document}${\cal N}{=}\,4$\end{document}N=4 analog, joining an inhomogeneous (1,4,3) with a (3,4,1) multiplet, is also analyzed in detail.enMultipletDuality (order theory)SupermultipletPhysicsSupersymmetryMathematical physicsDimension (graph theory)Coupling (piping)Conical surfaceMagnetic monopoleTarget duality in ${\cal N}{=}\,8$N=8 superconformal mechanics and the coupling of dual pairsarticle