M. Pankov

activity

19992026

most citedGeometry of free cyclic submodules over ternions

6 citations · 14 across the 57 of their papers we have counts for

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5 papers · 1 filter

math.GR2012

Characterizations of strong semilinear embeddings in terms of general linear and projective linear groups

Mark Pankov

Let $V$ and $V^{'}$ be vector spaces over division rings. Suppose $dim V$ is finite and not less than 3. Consider a mapping $l : V \to V$ with the following property: for every $u\in {\…

math.GR2012★ 1 cited

On extendability of permutations

Mark Pankov

Let $V$ be a left vector space over a division ring and let $P (V)$ be the associated projective space. We describe all finite subsets $X \subset V$ such that every permut…

math.GR2005

On geometry of symplectic involutions

Mark Pankov

Let $V$ be a $2 n$ -dimensional vector space over a field $F$ and $Ω$ be a non-degenerate symplectic form on $V$ . Denote by $H_{k} (Ω)$ the set of all $2 k$ -dimensional sub…

math.GR2005

On geometry of linear involutions

Mark Pankov

Let $V$ be an $n$ -dimensional left vector space over a division ring $R$ and $n \geq 3$ . Denote by $G_{k}$ the Grassmann space of $k$ -dimensional subspaces of $V$ and put…

math.GR2003

On Tits Buildings of Type $A_{n}$

Mark Pankov

Let $P$ and $P^{'}$ be projective spaces having the same dimension $n$ assumed to be finite. Let $Δ$ and $Δ^{'}$ be buildings of type $A_{n}$ . We consider mappings of chambers of $Δ$ into…

Characterizations of strong semilinear embeddings in terms of general linear and projective linear groups

On extendability of permutations

On geometry of symplectic involutions

On geometry of linear involutions

On Tits Buildings of Type An​

On Tits Buildings of Type $A_{n}$