Mark Pankov

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20032005

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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…

On geometry of symplectic involutions

On geometry of linear involutions

On Tits Buildings of Type An​

On Tits Buildings of Type $A_{n}$