G. Chelnokov

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20182024

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math.AT2019

The enumeration of coverings of closed orientable Euclidean manifolds $G_{3}$ and $G_{5}$

G. Chelnokov, A. Mednykh

There are only 10 Euclidean forms, that is flat closed three dimensional manifolds: six are orientable and four are non-orientable. The aim of this paper is to describe all types o…

math.AT2018

On the coverings of closed orientable Euclidean manifolds $G_{2}$ and $G_{4}$

G. Chelnokov, A. D. Mednykh

There are only 10 Euclidean forms, that is flat closed three dimensional manifolds: six are orientable and four are non-orientable. The aim of this paper is to describe all types o…

The enumeration of coverings of closed orientable Euclidean manifolds G3​ and G5​

On the coverings of closed orientable Euclidean manifolds G2​ and G4​

The enumeration of coverings of closed orientable Euclidean manifolds $G_{3}$ and $G_{5}$

On the coverings of closed orientable Euclidean manifolds $G_{2}$ and $G_{4}$