Add to ORKGAbstract. There is a well known one–parameter family of left invariant CR structures on SU(2) ∼ = S 3. We show how purely algebraic methods can be used to explicitly compute the canonical Cartan connections associated to these structures and their curvatures. We also obtain explicit descriptions of tractor bundles and tractor connections. 1
We explicitly determine the structure equations of 5-dimensional Levi 2-nondegenerate CR hypersurfa...
We prove that a CR-integrable almost S-manifold admits a canonical linear connection, which is a nat...
We prove that a CR-integrable almost S-manifold admits a canonical linear connection, which is a nat...
summary:There is a well known one–parameter family of left invariant CR structures on $SU(2)\cong S^...
summary:There is a well known one–parameter family of left invariant CR structures on $SU(2)\cong S^...
summary:There is a well known one–parameter family of left invariant CR structures on $SU(2)\cong S^...
Abstract. We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on ...
We reduce CR-structures on smooth elliptic and hyperbolic manifolds of CR-codimension 2 to paralleli...
Abstract. We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on ...
We consider canonical fibrations and algebraic geometric structures on homogeneous CR manifolds, in ...
summary:We prove that a CR-integrable almost $\mathcal S$-manifold admits a canonical linear connect...
summary:We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on wh...
summary:We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on wh...
summary:We prove that a CR-integrable almost $\mathcal S$-manifold admits a canonical linear connect...
This book gathers contributions by respected experts on the theory of isometric immersions between R...
We explicitly determine the structure equations of 5-dimensional Levi 2-nondegenerate CR hypersurfa...
We prove that a CR-integrable almost S-manifold admits a canonical linear connection, which is a nat...
We prove that a CR-integrable almost S-manifold admits a canonical linear connection, which is a nat...
summary:There is a well known one–parameter family of left invariant CR structures on $SU(2)\cong S^...
summary:There is a well known one–parameter family of left invariant CR structures on $SU(2)\cong S^...
summary:There is a well known one–parameter family of left invariant CR structures on $SU(2)\cong S^...
Abstract. We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on ...
We reduce CR-structures on smooth elliptic and hyperbolic manifolds of CR-codimension 2 to paralleli...
Abstract. We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on ...
We consider canonical fibrations and algebraic geometric structures on homogeneous CR manifolds, in ...
summary:We prove that a CR-integrable almost $\mathcal S$-manifold admits a canonical linear connect...
summary:We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on wh...
summary:We introduce a torsion free linear connection on a hypersurface in a Sasakian manifold on wh...
summary:We prove that a CR-integrable almost $\mathcal S$-manifold admits a canonical linear connect...
This book gathers contributions by respected experts on the theory of isometric immersions between R...
We explicitly determine the structure equations of 5-dimensional Levi 2-nondegenerate CR hypersurfa...
We prove that a CR-integrable almost S-manifold admits a canonical linear connection, which is a nat...
We prove that a CR-integrable almost S-manifold admits a canonical linear connection, which is a nat...