Raju Kumar Gupta

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20222026

g_{2}

-minimal normal 3-pseudomanifolds with at most four singularities

2 citations · 2 across the 6 of their papers we have counts for

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math.CO2022

A characterization of normal $3$ -pseudomanifolds with $g_{2} \leq 4$

Biplab Basak, Raju Kumar Gupta

We characterize normal $3$ -pseudomanifolds with $g_{2} \leq 4$ . We know that if a $3$ -pseudomanifold with $g_{2} \leq 4$ does not have any singular vertices then it is a $3$ -sphere. We fir…

math.CO2022★ 2 cited

A characterization of $g_{2}$ -minimal normal 3-pseudomanifolds with at most four singularities

Biplab Basak, Raju Kumar Gupta, Sourav Sarkar

Let $Δ$ be a $g_{2}$ -minimal normal 3-pseudomanifold. A vertex in $Δ$ whose link is not a sphere is called a singular vertex. When $Δ$ contains at most two singular vertices, its com…

A characterization of normal 3-pseudomanifolds with g2​≤4

A characterization of g2​-minimal normal 3-pseudomanifolds with at most four singularities

A characterization of normal $3$ -pseudomanifolds with $g_{2} \leq 4$

A characterization of $g_{2}$ -minimal normal 3-pseudomanifolds with at most four singularities