Spiro, A; Schmalz, G

Author(s)

Spiro, A

Schmalz, G

Publication Date

2006

Abstract

In the present paper we suggest an explicit construction of a Cartan connection for an elliptic or hyperbolic CR manifold M of dimension six and codimension two, i.e. a pair, consisting of a principal bundle over M and of a Cartan connection form over P, satisfying the following property: the (local) CR transformations are in one to one correspondence with the (local) automorphisms for which. For any, this construction determines an explicit monomorphism of the stability subalgebra Lie (Aut(M)x) into the Lie algebra of the structure group H of P.

Citation

Annali di Matematica Pura ed Applicata, 185(3), p. 337-379

ISSN

1618-1891

0373-3114

Link

https://hdl.handle.net/1959.11/120

Publisher

Springer

Title

Explicit construction of a Chern-Moser connection for CR manifolds of codimension two

Type of document

Journal Article

Entity Type

Publication

Author(s)	Spiro, A Schmalz, G
Publication Date	2006
Abstract	In the present paper we suggest an explicit construction of a Cartan connection for an elliptic or hyperbolic CR manifold M of dimension six and codimension two, i.e. a pair, consisting of a principal bundle over M and of a Cartan connection form over P, satisfying the following property: the (local) CR transformations are in one to one correspondence with the (local) automorphisms for which. For any, this construction determines an explicit monomorphism of the stability subalgebra Lie (Aut(M)x) into the Lie algebra of the structure group H of P.
Citation	Annali di Matematica Pura ed Applicata, 185(3), p. 337-379
ISSN	1618-1891 0373-3114
Link	https://hdl.handle.net/1959.11/120
Publisher	Springer
Title	Explicit construction of a Chern-Moser connection for CR manifolds of codimension two
Type of document	Journal Article
Entity Type	Publication

Explicit construction of a Chern-Moser connection for CR manifolds of codimension two

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