Symmetries in real and complex geometry. This project concerns an important area of abstract modern geometry. The results and techniques of the project will lead to significant progress in this area. It will benefit the national scientific reputation, strengthen the research profile of the home institutions, and provide training to young researchers.
Linkage Infrastructure, Equipment And Facilities - Grant ID: LE180100129
Funder
Australian Research Council
Funding Amount
$425,200.00
Summary
Atomic layer nanofabrication system for multi-functional applications. This project aims to establish a multifunctional atomic layer nanofabrication facility in Sydney with the capacity to provide services nation-wide. The facility has powerful capabilities to produce mono-atom thin films, nanosize powders and two-dimensional nanostructures of a variety of materials, including elemental metals, metal oxides, metal nitrides, metal sulfides, metal-metal compounds, and polymers. This will significa ....Atomic layer nanofabrication system for multi-functional applications. This project aims to establish a multifunctional atomic layer nanofabrication facility in Sydney with the capacity to provide services nation-wide. The facility has powerful capabilities to produce mono-atom thin films, nanosize powders and two-dimensional nanostructures of a variety of materials, including elemental metals, metal oxides, metal nitrides, metal sulfides, metal-metal compounds, and polymers. This will significantly enhance Australian research and industrial activities in the areas of renewable energy production and storage, microelectronics, chemical and bio-sensors, protective coatings, flexible electronic devices, and catalysis.Read moreRead less
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 ....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.Read moreRead less