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Past events
Find information about past ANU MSI events.
Co-Lab Seminar »
On future extreme-scale computers, faults will become increasingly common as the number of individual components grows without a compensating improvement in reliability. We will explore a two-pronged complementary approach to both reduce the amount of redundancy and to speed up the recovery process.
Hyperplane arrangements and Hodge theory »
The Top Heavy Conjecture is an elementary statement about linear algebra that was open for 43 years until its recent proof by Huh and Wang, using fancy algebraic geometry. I will describe this result and discuss associated generalizations.
Multiplicative orders of elements in finite fields »
In this talk, I will outline some bounds which arise from counting certain partitions (for lower bounds) and the analytic class number formula (for upper bounds).
Realizing general linear groups as Galois groups over function fields »
Realizing general linear groups as Galois groups over function fields
Baxter 2020: Frontiers in Integrability »
This conference will celebrate the 80th birthday of Rodney Baxter, a pioneer in the development of integrability and its applications in statistical mechanics.
A reduced-order-model Bayesian obstacle detection algorithm »
We consider an efficient Bayesian algorithm for solving the inverse problem of locating and classifying certain obstacles using noisy far field data obtained by illuminating them with a wave.
Baxter 2020: Introductory blackboard lectures »
These lectures, aimed at research students in mathematics or physics, will cover the background to some of the key ideas and developments in the theory of integrability.
Canberra Number Theory Day »
Canberra Number Theory Day will be held at the Australia National University on Friday 24th November.
Harmonic mean curvature flow and geometric inequalities »
In this talk, we use the harmonic mean curvature flow to prove Alexandrov-Fenchel type inequalities for strictly convex hypersurfaces in hyperbolic space.
Vector-valued time-frequency analysis and the bilinear Hilbert transform »
I will give an overview of how time-frequency analysis is used in proving these $L^p$-bounds, with focus on the recently understood setting of functions valued in UMD Banach spaces.
