ARC Future Fellowships - Grant ID: FT160100094

Funding Activity

Website
http://dataportal.arc.gov.au/NCGP/Web/Grant/Grant/FT160100094

Funding Status
Closed

Does something not look right? The information on this page has been harvested from data sources that may not be up to date. We continue to work with information providers to improve coverage and quality. To report an issue, use the .

Funded Activity Summary

Explicit methods in number theory: Computation, theory and application. This project aims to use explicit estimates to unify three problems in number theory: primitive roots, Diophantine quintuples, and linear independence of zeroes of the Riemann zeta-function. It will use computational and analytic number theory to reduce the quintuples problem to a soluble level. Pursuing relations between the zeta zeroes will overhaul many current results. This project will apply its findings about primitive roots to signal processing, cryptography and cybersecurity.

Funded Activity Details

Start Date: 25-12-2016

End Date: 23-08-2021

Funding Scheme: ARC Future Fellowships

Funding Amount: $652,000.00

Funder: Australian Research Council

Research Topics

ANZSRC Field of Research (FoR)

Combinatorics and Discrete Mathematics (excl. Physical Combinatorics) | Signal Processing | Pure Mathematics | Algebra and Number Theory

ANZSRC Socio-Economic Objective (SEO)

Expanding Knowledge in Engineering | Expanding Knowledge in the Mathematical Sciences |

Other Keywords

Algebra and Number Theory | Combinatorics and Discrete Mathematics (excl. Physical Combinatorics) | Expanding Knowledge in Engineering | Expanding Knowledge in the Mathematical Sciences | Pure Mathematics | Signal Processing

Related Links