- See also
- Notes
- References
In linear algebra, a standard symplectic basis is a basis 
of a symplectic vector space, which is a vector space with a nondegenerate alternating bilinear form 
, such that 
. A symplectic basis of a symplectic vector space always exists; it can be constructed by a procedure similar to the Gram–Schmidt process.[1] The existence of the basis implies in particular that the dimension of a symplectic vector space is even if it is finite.
See also
- Darboux theorem
- Symplectic frame bundle
- Symplectic spinor bundle
- Symplectic vector space
Notes
1. ^Maurice de Gosson: Symplectic Geometry and Quantum Mechanics (2006), p.7 and pp. 12–13
References
- da Silva, A.C., Lectures on Symplectic Geometry, Springer (2001). {{isbn|3-540-42195-5}}.
- Maurice de Gosson: Symplectic Geometry and Quantum Mechanics (2006) Birkhäuser Verlag, Basel {{isbn|978-3-7643-7574-4}}.
1 : Symplectic geometry
- Euphaedra peculiaris
- Euphaedra perdita
- Euphaedra permixtum
- Euphaedra perseis
- Euphaedra persephona
- Euphaedra pervaga
- Euphaedra phaethusa
- Euphaedra phosphor
- Euphaedra piriformis
- Euphaedra plagiaria
- Euphaedra plantroui
- Euphaedra preussi
- Euphaedra preussiana
- Euphaedra procera
- Euphaedra proserpina
- Euphaedra protea
- Euphaedra rattrayi
- Euphaedra ravola
- Euphaedra regisleopoldi
- Euphaedra regis-leopoldi
- Euphaedra regularis
- Euphaedra rex
- Euphaedra rezia
- Euphaedra rezioides
- Euphaedra romboutsi