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Find a researcher
Find your prospective supervisor, research project or research group, collaborator or expert by searching UNSW Sydney Researcher Profiles. Use keywords to view their research interests, publications and areas of expertise.
Professor Mike Letnic
Mike Letnic is an ecologist who grew up in Sydney, Australia and has worked at UNSW since 2012. Mike completed a BSc at UNSW.
Sherwood Research
Current Projects
The projects below are ongoing and I would welcome the participation of new students! (My current team should appear at the bottom of this page).
Building up quantum electronics with tailored semiconductor nanostructures
Field of Research (FoR):
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This project aims to develop a new generation of nanoscale InAs/GaSb devices produced ‘from the bottom up’ using state-of-the-art 3D templated semiconductor growth methods. This material’s key feature is a pair of electron and hole layers separated by a few nanometers.
Bioelectronic Logic
Field of Research (FoR):
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Bioelectronics is a frontier field which aims to connect biological systems with modern electronics and so create the next generation of biomedical devices. A key challenge in bioelectronics is transducing ion and electron signals using some form of biocompatible functional interface.
Fundamental investigation of particle-fluid flow in IsaMill
Field of Research (FoR):
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The Australian mining and minerals processing industries generated exports of around $56 billion in 2004/5, representing approximately 44 per cent of Australia?s total exports. Grinding is one of basic operations in minerals processing, liberating valuables from the host rock.
Advanced Nanomaterial for Harvesting and Processing of Microalgae
Field of Research (FoR):
A research opportunity exists for undergraduate and higher degree research student in science and engineering to investigate the use of advanced nanomaterials for microalgae harvesting and processing at UNSW's School of Chemical Engineering.
Towards Mike Artin's conjecture
Field of Research (FoR):
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Non-commutative algebra is a rich, classical subject, ubiquitous in mathematics, since non-commutative algebras arise whenever you have linear operators such as differentiation or rotation.