Genki Omori

activity

20142023

most citedAn infinite presentation for the mapping class group of a non-orientable surface

3 citations · 9 across the 15 of their papers we have counts for

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math.GT2014

A finite presentation for the automorphism group of the first homology of a non-orientable surface over $Z_{2}$ preserving the mod $2$ intersection form

Ryoma Kobayashi, Genki Omori

Let $Aut (H_{1} (N_{g}; Z_{2}), \cdot)$ be the group of automorphisms on the first homology group with $Z_{2}$ coefficient of a closed non-orientable surface $N…

A finite presentation for the automorphism group of the first homology of a non-orientable surface over Z2​ preserving the mod 2 intersection form

A finite presentation for the automorphism group of the first homology of a non-orientable surface over $Z_{2}$ preserving the mod $2$ intersection form