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Topology of the space of periodic ground states in the antiferromagneticIsing and Potts (3-state) models is analysed in selected spatial structures.The states are treated as graph nodes, connected by one-spin-flip transitions.The spatial structures are the triangular lattice, the Archimedean ($3,12^{2}$)lattice and the cubic Laves C15 lattice with the periodic boundary conditions.In most cases the ground states are isolated nodes, but for selected systems weobtain connected graphs. The latter means that the magnetisation can vary intime with zero energy cost. The ground states are classified according to theirdegree and type of neighbours.

Topology of space of periodic ground states in antiferromagnetic Ising and Potts models in selected spatial structures