2 citations · 3 across the 3 of their papers we have counts for
3 papers
math.DG2005★ 2 cited
Tangent Dirac structures and submanifolds
Izu Vaisman
We write down the local equations that characterize the submanifolds N of a Dirac manifold M which have a normal bundle that is either a coisotropic or an isotropic submanifold of…
math.SG2004
Foliation-coupling Dirac structures
Izu Vaisman
We extend the notion of "coupling with a foliation" from Poisson to Dirac structures and get the corresponding generalization of the Vorobiev characterization of coupling Poisson s…
math.DG2004★ 1 cited
Transitive Courant algebroids
Izu Vaisman
We express any Courant algebroid bracket by means of a metric connection, and construct a Courant algebroid structure on any orthogonal Whitney sum where E is a given C…