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2019 Differential Geometry Seminars

School of Mathematical Sciences – The University of Adelaide.

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Workshop: Analysis on manifolds

Ingkarni Wardli building

This conference will bring together leading researchers from Australia and abroad working on different aspects of analysis on manifolds and more general geometric spaces. The meeting will include a variety of topics, such as partial differential equations, curvature flows, spectral theory, index theory and non-commutative geometry. A guiding motivation at will be applications to topology, geometry and physics, and talks will highlight applications of analytic techniques to problems in these areas. This way, we aim to inspire research on new bridges between different areas of analysis, geometry, topology and physics, to foster collaboration between researchers in these fields, and to inspire the next generation of mathematicians.

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Workshop: Finite geometry

A workshop in honour of Tim Penttila.

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2020 Differential Geometry Seminars

School of Mathematical Sciences – The University of Adelaide.

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2021 Differential Geometry Seminars

School of Mathematical Sciences – The University of Adelaide.

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A symposium celebrating 25 years of the Institute for Geometry and Its Applications

Barr Smith Library

A University Research Centre, the Institute for Geometry and its Applications (IGA) was founded on the 7th of November 1996, in recognition of the strong group of researchers in geometry and its applications at Adelaide, with its inaugural director being Professor Michael Eastwood (Adelaide).

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2022 Differential Geometry Seminars

School of Mathematical Sciences – The University of Adelaide.

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2023 Differential Geometry Seminars

School of Mathematical Sciences – The University of Adelaide.

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Differential Geometry Seminar: Reconciling dichotomies in holomorphic dynamics

I will describe recent joint work with Leandro Arosio (University of Rome, Tor Vergata) in holomorphic dynamics.

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Differential Geometry Seminar: A higher index theorem on finite-volume locally symmetric spaces

Let G be a (connected, real, semisimple, real rank one) Lie group, and K a maximal compact subgroup. Let Gamma be a torsion-free, discrete subgroup of G.

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