N. Erokhovets

most citedHyperelliptic four-manifolds defined by vector-colorings of simple polytopes

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

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2 papers

math.AT2026★ 2 cited

Hyperelliptic four-manifolds defined by vector-colorings of simple polytopes

Nikolai Erokhovets

Toric topology assigns to each simple convex $n$ -polytope $P$ with $m$ facets an $n$ -dimensional real moment angle manifold $R Z_{P}$ with a canonical action of $\mathbb Z_2^m…

math.AT2024

Manifolds realized as orbit spaces of non-free $Z_{2}^{k}$ -actions on real moment-angle manifolds

Nikolai Erokhovets

We consider (non-necessarily free) actions of subgroups $H \subset Z_{2}^{m}$ on the real moment-angle manifold $R Z_{P}$ corresponding to a simple convex $n$ pol…

Hyperelliptic four-manifolds defined by vector-colorings of simple polytopes

Manifolds realized as orbit spaces of non-free Z2k​-actions on real moment-angle manifolds

Manifolds realized as orbit spaces of non-free $Z_{2}^{k}$ -actions on real moment-angle manifolds