A. Pasini

activity

20072023

most citedNearly all subspaces of a classical polar space arise from its universal embedding

9 citations · 25 across the 18 of their papers we have counts for

collaborators

Showing 2023 · math.COShow all

3 papers · 2 filters

math.CO2023

Regularity in polar spaces of infinite rank

Antonio Pasini

In this paper we propose a definition of regularity suited for polar spaces of infinite rank and we investigate to which extent properties of regular polar spaces of finite rank ca…

math.CO2023

Embeddings and hyperplanes of the Lie incidence geometry $A_{n,\{1,n\}}(\mathbb{F})

Antonio Pasini

In this paper we consider a family of projective embeddings of the geometry $Γ = A_{n, {1, n}} (F)$ of point-hyperplanes flags of the projective geometry $Σ = P G (n, F)$ . The natural em…

math.CO2023

Geometric hyperplanes of the Lie geometry $A_{n, {1, n}} (F)$

Antonio Pasini

In this paper we investigate hyperplanes of the point-line geometry $A_{n, {1, n}} (F)$ of point-hyerplane flags of the projective geometry $\mathrm{PG}(n,\mathbb{…

Regularity in polar spaces of infinite rank

Embeddings and hyperplanes of the Lie incidence geometry $A_{n,\{1,n\}}(\mathbb{F})

Geometric hyperplanes of the Lie geometry An,{1,n}​(F)

Geometric hyperplanes of the Lie geometry $A_{n, {1, n}} (F)$