Website
http://dataportal.arc.gov.au/NCGP/API/grants/DP0450725
Funding Status
Closed
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Funded Activity Summary
Normal forms and Chern-Moser connection in the study of Cauchy-Riemann Manifolds. This research project is aimed at a systematic study of Cauchy-Riemann manifolds, their holomorphic mappings and automorphisms, by means of a unifying approach based on Chern-Moser type normal forms. The importance of Cauchy-Riemann manifolds stems from the fact that they bridge complex structure and holomorphy with the Riemannian nature of real manifolds. Construction of an analogue of the Chern-Moser normal form for multicodimensional Levi-nondegenerate CR-manifolds and extension of CR-mappings between them are major goals in complex analysis. Identification of Chern-Moser chains and equivariant linearisation of isotropy automorphisms are major goals in geometry.Funded Activity Details
Start Date: 2004
End Date: 12-2006
Funding Scheme: Discovery Projects
Funding Amount: $165,000.00
Funder: Australian Research Council
Research Topics
ANZSRC Field of Research (FoR)
Functions Of Several Complex Variables | Geometry | Pure Mathematics | Group Theory And Generalisations (Incl. Topological Groups And Lie
ANZSRC Socio-Economic Objective (SEO)
Computer software and services not elsewhere classified | Physical sciences | Mathematical sciences |
