Strong \(n\)-shape theory
The authors modify the known theorem concerning the duality for \(Z\)-sets in the \((n+1)\)-dimensional Menger continuum \(\mu^{n+1}\) obtaining a duality in terms of the strong \(n\)-shape category of \(Z\)-sets in \(\mu^{n+1}\) and the proper \(n\)-homotopy category of their complements in \(\mu^{n+1}\).
scientific article; zbMATH DE number 1787563
scientific article