Defence and security
Detecting Threats in Temporal Networks
Organised crime in the modern world is characterised by large networks of criminals operating across national borders and transacting via multiple communication channels. These networks are both evolving temporally (as the relationship between individuals changes) and are multi-layered (for example, communications, goods, money), making analysis complex. In addition, these networks are characterised by a sparse structure, often with key players only loosely connected to the main network in order to reduce the likelihood of detection. Patterns of communication within the network over time can expose the different types of activity by members. The aim of the project is to better understand how and when changes in patterns of communication within the network can be indicative of imminent major criminal operations.
OPTIMA CIs: Professor Peter Stuckey
OPTIMA AIs: Dr John Betts
Industry Supervisors: Dr Campbell Wilson & Dr Janis Dalins
PhD Student: apply now

Assessing risk of database reconstruction attacks on aggregate tables and linear systems
The increasingly available personal information online and the rise of computing power mean that the threats from database reconstruction attacks (DRAs) are becoming easier to realise. While the ABS has been using perturbation methods to ensure confidentiality there is a strong need to continue assessing the probability of successful DRAs and improving ABS perturbation methodology to detect and prevent DRAs. The aim of this project is to develop prototype tools that use constrained optimisation methods to quantify the amount of unit record data that can be retrieved from perturbed tables of aggregated statistics. This research addresses the following research questions:
1. How can the methods be extended to address DRA risks from multiple perturbed tables with overlapping coverages?
2. How can the methods be extended to assess the change in DRA risks as more tables are produced from the same unit record data?
3. Can the methods be applied to aggregates involving a mixture of categorical and continuous variable?
4. Are any adjustments required to apply the methods at scale – e.g. when thousands of tables are produced from a single dataset, or when trying to reconstruct millions of records from a regression model with many coefficients?
OPTIMA CIs: Peter Taylor and Kate Smith-Miles
Associates: Joseph Chien
PhD Student: Harry Macarthur
Stochastic Multi-Objective Optimisation for Optimal Survey Design
The Australian Bureau of Statistics (ABS) regularly conducts surveys to estimate population-level statistics. Each survey typically collects data that will be used to estimate multiple statistics, each of which will carry some uncertainty arising from sampling a subset of the population (sample variance). In general, uncertainty can be decreased by increasing the size of the survey, but this increases the cost of running the survey.
However, in practical situations, such as more complex survey designs or to handle non-response, there are no closed-form expressions to calculate sample variance as a function of the survey design (e.g. the number of people surveyed in different populations), and only stochastic estimates are available, from processes such as bootstrapping.
In this setting, the problem of optimal survey design becomes a multi-objective optimisation problem (e.g. cost, uncertainty in each estimated statistic), in a setting where only expensive, stochastic, black-box objective evaluations are available.
The aims of this project are:
1.To develop new black-box, multi-objective, continuous optimization algorithms suitable for settings where only stochastic objective evaluations are available.
2.To establish convergence guarantees and worst-case complexity bounds for the algorithms developed.
3.To enhance and automate the optimization of the ABS’s survey design by applying novel stochastic black-box multi-objective optimization techniques.
4.To produce clear and practical documentation to assist the ABS in applying the techniques developed throughout this project.
OPTIMA CIs & AIs: Howard Bondell & Lindon Roberts
Associates: Dr Ryan Covey & Lyndon Ang(ABS)
PhD Student: tbc