The number of homomorphisms from the free abelian group of rank r into a finite group G grows asymptotically as k * m^r, where m is the order of the largest abelian subgroup and k is the number of such subgroups.
Affine wreath product algebras with trace maps of generic parity
2 Pith papers cite this work. Polarity classification is still indexing.
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Defines higher-level affine wreath product algebras and higher-level affine Frobenius Hecke algebras as path algebras of categories depending on a Frobenius superalgebra, yielding new analogues of degenerate affine Hecke and affine Sergeev algebras.
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Higher-level affine wreath product algebras
Defines higher-level affine wreath product algebras and higher-level affine Frobenius Hecke algebras as path algebras of categories depending on a Frobenius superalgebra, yielding new analogues of degenerate affine Hecke and affine Sergeev algebras.