Geometry of bracket-generating distributions of step 2 on graded manifolds
A $Z_2-$graded analogue of bracket-generating distribution is given. Let $\cd$ be a distribution of rank $(p,q)$ on an $(m,n)$-dimensional graded manifold $\cm,$ we attach to $\cd$ a linear map $F$ on $\cd$ defined by the Lie bracket of graded vector fields of the sections of $\cd.$ Then $\mathcal{D...
Main Authors: | Esmaeil Azizpour, Dordi Mohammad Ataei |
---|---|
Format: | Article |
Language: | English |
Published: |
Emrah Evren KARA
2018-09-01
|
Series: | Universal Journal of Mathematics and Applications |
Subjects: | |
Online Access: | https://dergipark.org.tr/tr/download/article-file/542746 |
Similar Items
-
An introduction to differentiable manifolds and Riemannian geometry/
by: 186305 Boothby, William Munger
Published: (1975) -
Differential geometry of manifolds /
by: 187869 De, U. C. (Uday Chand), et al.
Published: (2007) -
Geometry of manifolds/
by: 187743 Bishop, Richard L., et al.
Published: (1964) -
The geometry of four-manifolds /
by: 196919 Donaldson, S. K., et al.
Published: (1990) -
Lightlike Geometry of Leaves in Indefinite Kenmotsu Manifolds
by: Fortuné Massamba
Published: (2011-10-01)