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- W2043554693 abstract "Let S be a finite subset of a group G ,| S | = n , and let g ∈ S S . Then g induces a partial function λ g : S → S by λ g ( s ) = t if and only if st = g and λ g ( s ) is not defined if g ∉ sS . For every g ∈ S S , λ g is a one-to-one mapping. In this note we describe the groups which have a finite generating set S with the property that λ g is a partial permutation for every g ∈ S S . By a partial permutation we mean a partial function which, when reduced to its domain of definition it becomes a permutation." @default.
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- W2043554693 date "1998-08-01" @default.
- W2043554693 modified "2023-09-30" @default.
- W2043554693 title "A Note on the Combinatorics of Multiplication in Groups" @default.
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- W2043554693 doi "https://doi.org/10.1006/eujc.1998.0228" @default.
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