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|Title:||Explicit construction of a Chern-Moser connection for CR manifolds of codimension two||Contributor(s):||Schmalz, G (author) ; Spiro, A (author)||Publication Date:||2006||DOI:||10.1007/s10231-005-0156-6||Handle Link:||https://hdl.handle.net/1959.11/120||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.||Publication Type:||Journal Article||Source of Publication:||Annali di Matematica, 185(3), p. 337-379||Publisher:||Springer||Place of Publication:||Berlin||ISSN:||1618-1891||Field of Research (FOR):||010111 Real and Complex Functions (incl Several Variables)||Peer Reviewed:||Yes||HERDC Category Description:||C1 Refereed Article in a Scholarly Journal||Statistics to Oct 2018:||Visitors: 91
|Appears in Collections:||Journal Article|
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