Nikita Agarwal

most citedLiftable mapping class groups of regular cyclic covers

1 citations · 1 across the 2 of their papers we have counts for

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math.GT2025

On a family of pseudo-Anosov-like maps on the infinite ladder surface

Nikita Agarwal, Rohan Suresh Mahure, Kashyap Rajeevsarathy

Let $S_{g}$ be the closed surface of genus $g$ , $L$ be the infinite Jacob's ladder surface, and $Map (S)$ denote the mapping class group of a surface $S$ . Let $q_g:…

math.GT2019★ 1 cited

Liftable mapping class groups of regular cyclic covers

Nikita Agarwal, Soumya Dey, Neeraj K. Dhanwani +1

Let $Mod (S_{g})$ be the mapping class group of the closed orientable surface of genus $g \geq 1$ . For $k \geq 2$ , we consider the standard $k$ -sheeted regular cover $p_k: S_…