Soumen Sarkar

activity

20132023

most citedEquilibrium and equivariant triangulations of some small covers with minimum number of vertices

5 citations · 7 across the 9 of their papers we have counts for

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Showing 2014Show all

2 papers · 1 filter

math.GT2014

Some $\ZZ_3^n$-equivariant triangulations of $\CP^n$

Soumen Sarkar

In 1983, Banchoff and Kuhnel constructed a minimal triangulation of $\CP^2$ with 9 vertices. $\CP^3$ was first triangulated by Bagchi and Datta in 2012 with 18 vertices. Known lowe…

math.GT2014

Triangulations of $RP^{n}$ with few vertices

Soumen Sarkar

P. Arnoux and A. Marin showed that any triangulation of $RP^{n}$ contains more than $\frac{( n + 1 ) ( n + 2 )}{2}$ vertices if $n \geq 3$ . We construct some natural triangulation of…

Some $\ZZ_3^n$-equivariant triangulations of $\CP^n$

Triangulations of RPn with few vertices

Triangulations of $RP^{n}$ with few vertices