Adam Tyc

activity

20172026

Z

-monodromy in triangulations of surfaces

1 citations · 1 across the 10 of their papers we have counts for

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math.CO2017

Z-knotted triangulations of surfaces

Mark Pankov, Adam Tyc

A zigzag in a map (a $2$ -cell embedding of a connected graph in a connected closed $2$ -dimensional surface) is a cyclic sequence of edges satisfying the following conditions: 1) an…

math.CO2017

Connected sums of $Z$ -knotted triangulations

Mark Pankov, Adam Tyc

An embedded graph is called $z$ -knotted if it contains the unique zigzag (up to reversing). We consider $z$ -knotted triangulations, i.e. $z$ -knotted embedded graphs whose faces are…

Z-knotted triangulations of surfaces

Connected sums of Z-knotted triangulations

Connected sums of $Z$ -knotted triangulations