Conveners
ANZCOP: Quantum Networks, Computing & Sensing
- Joel Corney (The University of Queensland)
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Josephine Dias (University of Queensland)11/12/2026, 09:00ANZOS | Photonics and Optics (ANZCOP)Invited talk
A future quantum internet will enable the long-distance distribution of entanglement, supporting provably secure communication, networked quantum computing, and enhanced sensing. Realising such a network is fundamentally challenging because quantum information cannot be copied or amplified in the same way as classical signals. In this talk, I will present my work on overcoming these...
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Farzad Ghafari (Griffith University)11/12/2026, 09:30ANZOS | Quantum Computing and Quantum Information (ANZCOP QCQI)Contributed Oral
Entanglement distribution over lossy quantum channels is a fundamental challenge in quantum communication, where channel loss and decoherence progressively degrade the quality of shared entangled states. Noiseless linear amplification (NLA) offers a probabilistic but heralded solution to this problem, enabling entanglement distillation without violating the no-cloning theorem. However, the...
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Arghya Mukherjee (School of Computing Macquarie University)11/12/2026, 09:45ANZOS | Quantum Computing and Quantum Information (ANZCOP QCQI)Contributed Oral
Differential privacy is the de-facto standard for privacy-preserving data analysis, and recently it has been extended to the quantum realm. We study how to answer counting queries on quantum-encoded datasets while preserving privacy. A counting query asks for the fraction of records satisfying a Boolean predicate, such as '*How many people in the dataset are students and within the age...
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Christophe Valahu (University of Sydney)11/12/2026, 10:00ANZOS | Quantum and Atom Optics (ANZCOP QAO)Contributed Oral
Precision metrology underpins scientific and technological advancements. Quantum metrology offers a pathway to surpass classical sensing limits by leveraging both quantum states and measurement strategies. However, measuring multiple incompatible parameters suffers from a fundamental limit, exemplified by Heisenberg's uncertainty principle for two non-commuting observables, such as position...
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