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Invariant subspaces of two Hermitian structures on a Euclidean space

✍ Scribed by P. Coulton; H. Gauchman


Publisher
Elsevier Science
Year
1999
Tongue
English
Weight
59 KB
Volume
301
Category
Article
ISSN
0024-3795

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✦ Synopsis


Let ( , , J 1 ) and ( , , J 2 ) denote two Hermitian structures on a 2n-dimensional Euclidean space (V , , ). If n is even and J 1 ,J 2 have opposite orientations, then there exist non-zero vectors v, w ∈ V such that J 1 (v) = J 2 (v) and J 1 (w) = -J 2 (w). If n is odd and J 1 , J 2 have the same orientation (resp.


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If F is the finite field of characteristic p and order q s p , let F F q be the q category whose objects are functors from finite dimensional F -vector spaces to q F -vector spaces, and with morphisms the natural transformations between such q functors. Ε½ . A fundamental object in F F q is the injec