Subperiodic groups in dimension 3 are partitioned into 32 rod and 34 layer isomorphism classes via subgroup-count invariants up to index 12 or 8; Cayley graphs of space groups admit bounded finite-order automorphisms precisely when their inverse-closed generating sets are stabilized by finite-order
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Subperiodic groups and bounded automorphisms of periodic graphs
Subperiodic groups in dimension 3 are partitioned into 32 rod and 34 layer isomorphism classes via subgroup-count invariants up to index 12 or 8; Cayley graphs of space groups admit bounded finite-order automorphisms precisely when their inverse-closed generating sets are stabilized by finite-order