Dan Bernstein

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20032005

most citedA Foata bijection for the alternating group and for q analogues

2 citations · 4 across the 5 of their papers we have counts for

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math.CO2005

A maj-inv bijection for C_2 \wr A_n

Dan Bernstein

We give a bijective proof of the MacMahon-type equidistribution over the group of signed even permutations C_2 \wr A_n that was stated in [Bernstein. Electron. J. Combin. 11 (2004)…

math.CO2005★ 2 cited

A Foata bijection for the alternating group and for q analogues

Dan Bernstein, Amitai Regev

The Foata bijection $Φ : S_{n} \to S_{n}$ is extended to the bijections $Ψ : A_{n + 1} \to A_{n + 1}$ and $Ψ_{q} : S_{n + q - 1} \to S_{n + q - 1}$ , where S_m, A_m are the symmetric and the alternatin…