# Events

### Systems-level modelling of hepatitis C virus infection and treatment response

13 September 2018 3:00pm–4:00pm

Pranesh Padmanabhan (The University of Queensland, Queensland Brain Institute)

### Understanding the amount and distribution of fish in the ocean using size spectrum models

11 September 2018 11:00am–12:00pm

Anthony J. Richardson (School of Mathematics and Physics, The University of Queensland)

### Public Lecture - Professor Susan Murphy - Optimising Mobile Health Interventions

22 August 2018 6:30pm–8:00pm

Optimising Mobile Health Interventions

### UQ2U MATH1051 BLP (Blended Learning Project)

22 August 2018 1:00pm–2:00pm

Associate Professor Tony Roberts, Mr Juan Ponce Campuzano & Dr Poh Wah Hillock (Mathematics)

### Analysis, Simulation, and Optimization of Stochastic Vesicle Dynamics in Synaptic Transmission

16 August 2018 3:00pm–4:00pm

Calvin Zhang, Assistant Professor of Mathematics, Assistant Professor of Neuroscience, (University of Arizona)

### A method of creating automated formative assessment by means of computer algebra, LaTeX and PDF forms

8 August 2018 1:00pm

Dr Dmitry Demskoy (Charles Sturt University)

Podcast Published

Podcast Published

### The topology and geometry of spaces of Yang-Mills-Higgs flow lines.

31 July 2018 3:00pm–4:00pm

Graeme Wilkin, National University of Singapore

### Resolving zooplankton in marine ecosystem models using the functional size spectrum framework

26 July 2018 3:00pm–4:00pm

Mr Ryan Heneghan, (The University of Queensland)

### Approximate curvatures of generalized surfaces

24 July 2018 3:00pm–4:00pm

Gian Paolo Leonardi (Università di Modena e Reggio Emilia)

### Quantitative Assessment of the Queensland Saucer Scallop Fishery 2018 - Dr Wen-Hsi Yang (University of Queensland)

17 July 2018 11:00am

Dr Wen-Hsi Yang (School of Mathematics and Physics, The University of Queensland)

### Discrete and continuum modelling of biological network formation. Speaker: Jan Haskovec (KAUST: King Abdullah University of Science an Technology)

17 July 2018 10:30am–11:30am

Motivated by recent papers describing rules for natural network formation in discrete settings, we propose an elliptic-parabolic system of partial differential equations. The model describes the pressure field due to Darcy’s type equation and the dynamics of the conductance network under pressure force effects with a diffusion rate representing randomness in the material structure. After a short overview of the principles of discrete network modelling, we show how to derive the corresponding macroscopic (continuum) description. The highly unusual structure of the resulting PDE system induces several interesting challenges for its mathematical analysis. We give a short overview of the tools and tricks that can be used to overcome them. In particular, we present results regarding the existence of weak solutions of the system, based on recent results on elliptic regularity theory. Moreover, we study the structure and stability properties of steady states that play a central role to understand the pattern capacity of the system. We present results of systematic numerical simulations of the system that provide further insights into the properties of the network-type solutions.