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A. Gorshkov

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Preprint Oct 2026

Quantum-optimized phase closure for robust interferometric imaging

Closure phase enables imaging with ground-based interferometric arrays by canceling telescope-dependent phase errors due to atmospheric fluctuations. It can be obtained by measuring fringe phases on individual baselines forming a triangle and summing them. We show that closure phases can be measured more accurately wit...

Zhen-Ning Liu, Emil T. Khabiboulline, Lorcán O. Conlon et al. · 0 citations
Preprint Sep 2026

Monolithic Quantum Error Correction in the Presence of Distinguishability

Quantum error-correcting codes require that the environment cannot distinguish relevant error processes acting on different codewords. In practice, residual Zeeman, Stark, or anharmonic interactions shift the underlying states, making errors distinguishable and weakening the conditions for perfect recovery. We study th...

Shubham P. Jain, Eric R. Hudson, Wesley C. Campbell et al. · 1 citation
Preprint Oct 2026

Super-Exponential Advantage of Squeezed Light in Phase Estimation under Discrete Phase Randomisation

A paradigmatic task in quantum metrology is that of phase estimation. For this task it is commonly believed, under reasonable assumptions about prior information, that a quadratic advantage in sensitivity is the maximum possible advantage offered by the use of quantum resources. In this work, we consider a channel that...

Lorcán O. Conlon, V. Vijendran, Aritra Das et al. · 0 citations
Preprint Sep 2026

Error-corrected function estimation advantage in multiparameter Hamiltonians

We establish the ultimate precision limits for estimating a function of multiple Hamiltonian parameters in the presence of Markovian noise. By reducing multiparameter function estimation to an optimization over effective single-parameter embeddings, we derive tight bounds on the quantum Fisher information. We identify...

E. Abbasgholinejad, Lorcán O. Conlon, S. R. Muleady et al. · 0 citations
Preprint Jul 2026

Fault-Tolerant Heisenberg-Limited Quantum Sensing

This work considers a qubit noise model where the probability of phase-flip errors is exponentially smaller (in qubit number) compared to the probability of bit-flip errors that occur with probability p, and demonstrates that Heisenberg scaling can be attained for times up to T\propto 1/p^{(N+1)/2} for a N-qubit repeti...

Lorcán O. Conlon, Yu-Xin Wang, E. Abbasgholinejad et al. · 1 citation

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