N. Erokhovets

collaborators

3 papers

math.GT2020

Canonical geometrization of orientable $3$ -manifolds defined by vector-colourings of $3$ -polytopes

Nikolai Erokhovets

In short geometrization conjecture of W.\,Thurston (finally proved by G.~Perelman) says that any oriented $3$ -manifold can be canonically partitioned into pieces, which have a geom…

math.AT2020

$B$ -rigidity of ideal almost Pogorelov polytopes

Nikolai Erokhovets

Toric topology assigns to each $n$ -dimensional combinatorial simple convex polytope $P$ with $m$ facets an $(m + n)$ -dimensional moment-angle manifold $Z_{P}$ with an action…

math.AT2020

$B$ -rigidity of the property to be an almost Pogorelov polytope

Nikolai Erokhovets

Toric topology assigns to each $n$ -dimensional combinatorial simple convex polytope $P$ with $m$ facets an $(m + n)$ -dimensional moment-angle manifold $Z_{P}$ with an action…

Canonical geometrization of orientable 3-manifolds defined by vector-colourings of 3-polytopes

B-rigidity of ideal almost Pogorelov polytopes

B-rigidity of the property to be an almost Pogorelov polytope

Canonical geometrization of orientable $3$ -manifolds defined by vector-colourings of $3$ -polytopes

$B$ -rigidity of ideal almost Pogorelov polytopes

$B$ -rigidity of the property to be an almost Pogorelov polytope