3 citations · 3 across the 2 of their papers we have counts for
2 papers
math.DG2006★ 3 cited
Quaternionic-contact hypersurfaces
David Duchemin
We prove that every quaternionic-contact structure can be embedded in a quaternionic manifold and define a second fundamental form for a such embedding.
math.DG2003
Quaternionic contact structures in dimension 7
David Duchemin
The conformal infinity of a quaternionic-Kahler metric on a 4n-manifold with boundary is a codimension 3-distribution on the boundary called quaternionic contact. In dimensions 4n-…