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20002025
most citedThe Quantum Chernoff Bound

542 citations · 4.4k across the 69 of their papers we have counts for

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71 papers

quant-ph2025★ 2 cited

Quantum Cramer-Rao Precision Limit of Noisy Continuous Sensing

Dayou Yang, Moulik Ketkar, Koenraad Audenaert +2

Quantum sensors hold considerable promise for precision measurement, yet their capabilities are inherently constrained by environmental noise. A fundamental task in quantum sensing…

quant-ph2024

Asymptotic relaxation in quantum Markovian dynamics

Giovanni Di Meglio, Dariusz Chruściński, Koenraad Audenaert +2

We investigate the long-time behavior of quantum Markovian dynamics generated by time-dependent Gorini-Kossakowski-Lindblad-Sudarshan (GKLS) master equations. We introduce a notion…

quant-ph2024★ 4 cited

Continuity bounds for quantum entropies arising from a fundamental entropic inequality

Koenraad Audenaert, Bjarne Bergh, Nilanjana Datta +3

We establish a tight upper bound for the difference in von Neumann entropies between two quantum states, and . This bound is expressed in terms of the von Neumann entrop…

quant-ph2024★ 1 cited

Unlocking Heisenberg Sensitivity with Sequential Weak Measurement Preparation

T. B. Lantaño, Dayou Yang, K. M. R. Audenaert +2

We propose a state preparation protocol based on sequential measurements of a central spin coupled with a spin ensemble, and investigate the usefulness of the generated multi-spin…

math.PR2019★ 1 cited

A continuity bound for the expected number of connected components of a random graph: a model for epidemics

Koenraad Audenaert, Eric P. Hanson, Nilanjana Datta

We consider a stochastic network model for epidemics, based on a random graph proposed by Ross [Journal of Applied Probability, 18, 309-315 (1981)]. Members of a population occupy…

math.RA2015★ 4 cited

A Determinantal Inequality for the Geometric Mean with an Application in Diffusion Tensor Imaging

Koenraad M. R. Audenaert

We prove that for positive semidefinite matrices and the following determinantal inequality holds: \[ \det(I+A\#B)\le \det(I+A^{1/2}B^{1/2}), \] where is the geometr…