We show that any nondegenerate polar space of rank at least 4 with at least 3 points on each line is isomorphic to one of the classical examples. Although this is not a new result, the authors have recently found a simple proof which works equally well for spaces of finite or infinite rank. Here we present an alternate approach to part of that classification. © 1993 Birkhäuser Verlag.

Cuypers, H., Johnson, P., Pasini, A. (1993). On the classification of polar spaces. JOURNAL OF GEOMETRY, 48(1-2), 56-62 [10.1007/BF01226800].

On the classification of polar spaces

PASINI A.
1993-01-01

Abstract

We show that any nondegenerate polar space of rank at least 4 with at least 3 points on each line is isomorphic to one of the classical examples. Although this is not a new result, the authors have recently found a simple proof which works equally well for spaces of finite or infinite rank. Here we present an alternate approach to part of that classification. © 1993 Birkhäuser Verlag.
1993
Cuypers, H., Johnson, P., Pasini, A. (1993). On the classification of polar spaces. JOURNAL OF GEOMETRY, 48(1-2), 56-62 [10.1007/BF01226800].
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11365/7036
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