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 β 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 o
β¦ LIBER β¦
Equi-isoclinic subspaces of Euclidean spaces
β Scribed by P.W.H Lemmens; J.J Seidel
- Publisher
- Elsevier Science
- Year
- 1973
- Weight
- 556 KB
- Volume
- 76
- Category
- Article
- ISSN
- 1385-7258
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
Invariant subspaces of two Hermitian str
β
P. Coulton; H. Gauchman
π
Article
π
1999
π
Elsevier Science
π
English
β 59 KB
Euclidean geometry of orthogonality of s
β
MaΕgorzata PraΕΌmowska; Krzysztof PraΕΌmowski; Mariusz ΕΌynel
π
Article
π
2008
π
Springer
π
English
β 234 KB
Invariant subspaces of some functional s
β
S. S. Platonov
π
Article
π
1991
π
SP MAIK Nauka/Interperiodica
π
English
β 767 KB
Subspaces of sequential spaces
β
V. I. Malykhin
π
Article
π
1996
π
SP MAIK Nauka/Interperiodica
π
English
β 416 KB
A Note on lattices of euclidean subspace
β
Ton Geerts
π
Article
π
1995
π
Elsevier Science
π
English
β 256 KB
Any nonvoid lattice of subspaces from R" is known to be a complete lattice, and hence it has a largest and smallest element. Here we show that for a specific class of subspaces also the converse is true. If this class has a largest and a smallest element, then it is a complete lattice. Within the co
Irrepresentability of short semilattices
β
Mark V. Sapir; Edward R. Scheinerman
π
Article
π
1994
π
Springer
π
English
β 536 KB