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The Davenport constant $D(G)$ of a finite group $G$ is the minimal $d$ such that any sequence/multiset of length $d$ is one-product, i.e., identity can be obtained as a product (in some order) of some ...

I am working on computing the Davenport constant $D(G)$ for $S_n$ and $A_n$, i.e., the minimal number $d$ such that every sequence (multiset) of $d$ elements contains some subsequence giving identity ...

I am working on computing the Davenport constant $D(G)$ of symmetric groups, which is the minimal number $d$ such that every sequence of $d$ elements, possibly with repetitions, is one-product, i.e. ...

I am working on the Davenport constant for symmetric groups, $D(G)$ , which is the minimal number $d$ such that every sequence of $d$ elements in the group G is one-product sequence, i.e, we can ...