Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach | Paper Citation Record

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum sensing.Reviews of modern physics, 89(3):035002, 2017

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Advances in photonic quantum sensing.Nature Photonics, 12(12):724–733, 2018

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Dalzell, Sam McArdle, Mario Berta, Przemyslaw Bienias, Chi-Fang Chen, András Gilyén, Connor T

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Efficient learning of quantum noise.Nature Physics, 16(12):1184–1188, 2020

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach A practical introduction to benchmarking and characterization of quantum computers.arXiv preprint arXiv:2408.12064, 2024

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Advances in quantum metrology.Nature photonics, 5(4):222–229, 2011

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum metrology with nonclassical states of atomic ensembles.Reviews of Modern Physics, 90(3):035005, 2018

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Cambridge university press, 2000

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Guest column: A survey of quantum learning theory

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Shadow tomography of quantum states

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Prentice-Hall, Inc., 1993

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Springer Science & Business Media, 2006

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Optimal tradeoffs for estimating Pauli observables

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum advantage in learning from experiments.Science, 376(6598):1182–1186, 2022

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Information-theoretic bounds on quantum advantage in machine learning.Physical Review Letters, 126(19):190505, 2021

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum algorithmic measurement.Nature Communications, 13(887):1–9, 2022

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Entanglement is necessary for optimal quantum property testing

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Exponential separations between learning with and without quantum memory

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach The complexity of nisq.Nat

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Efficient pauli channel estimation with logarithmic quantum memory.PRX Quantum, 6(2):020323, 2025

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Flammia, and Susanne F

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach On general minimax theorems.Pacific Journal of Mathematics, 8(1):171–176, 1958

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Fisher information in quantum statistics.J

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Comparison between the Cramer-Rao andthe mini-maxapproaches in quantum channel estimation.Commun

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Attaining the ultimate precision limit in quantum state estimation.Communications in Mathematical Physics, 368(1):223–293, 2019

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach The complexity of NISQ.Nature Communications, 14(1):6001, 2023

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Optimal, reliable estimation of quantum states.New Journal of Physics, 12(4):043034, 2010

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum state tomography via compressed sensing.Physical Review Letters, 105(15):150401, 2010

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum state estimation.Physical Review A, 55(3):R1561, 1997

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Sample-optimal tomography of quantum states

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Efficient quantum tomography

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Online learning of quantum states

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Improved quantum data analysis

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum state certification

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Anoptimaltradeoffbetweenentanglementandcopycomplexity for state tomography

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach A survey on the complexity of learning quantum states.Nature Reviews Physics, pages 1–11, 2023

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Minimum mean-squared error of estimates in quantum statistics.Physics Letters A, 25(2):101–102, 1967

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach The minimum variance of estimates in quantum signal detection.IEEE Trans

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum detection and estimation theory.Journal of Statistical Physics, 1:231– 252, 1969

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Springer Science & Business Media, 2011

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Braunstein and Carlton M

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum estimation for quantum technology.Int

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Evaluating the holevo Cramér-Rao bound for multiparameter quantum metrology.Physical Review Letters, 123(20):200503, 2019

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Optimal probes and error-correction schemes in multi-parameter quantum metrology.Quantum, 4:288, 2020

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Observation 160c7cff-b576-4311-a806-5e3aa0a32e0b · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Quantum semiparametric estimation

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Tight bounds on the simultaneous estimation of incompatible parameters.Physical Review X, 11(1):011028, 2021

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Observation 5ddf27a8-63d1-4657-8c09-41fa72a8f87a · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach TightCramér-Raotypeboundsformultiparameterquantum metrology through conic programming.Quantum, 7:1094, 2023

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Observation e6b97c9d-3669-4242-a916-73a15e0f412d · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Achieving the fundamentalquantumlimitoflinearwaveformestimation.PhysicalReviewLetters,132(13):130801, 2024

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Local asymptotic normality for finite dimensional quantum systems

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Observation 27493f97-d526-4662-9fc9-54c503e8e766 · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Unresolved cited work

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach A new approach to the Cramér-Rao-type bound of the pure-state model.Journal of Physics A: Mathematical and General, 35(13):3111, 2002

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Observation c550acf0-86c9-426e-a115-d740e1a7b4bb · outbound

This paper cites Upper bounds on the Holevo Cram\'er-Rao bound for multiparameter quantum parametric and semiparametric estimation.

Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Upper bounds on the Holevo Cram\'er-Rao bound for multiparameter quantum parametric and semiparametric estimation

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Observation e76a8f70-7db1-4402-8ac3-28010d845579 · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach On quantumness in multi-parameter quantum estimation.Journal of Statistical Mechanics: Theory and Experiment, 2019(9):094010, 2019

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Multi-parameter estimation beyond quantum fisher information.Journal of Physics A: Mathematical and Theoretical, 53(36):363001, 2020

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Observation 72b3e251-7544-44d2-9ec6-8ea37e0396d0 · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Fisher-symmetric informationally complete measurements for pure states.Physical Review Letters, 116(18):180402, 2016

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Universally Fisher-symmetric informationally complete measurements.Physical Review Letters, 120(3):030404, 2018

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Near-optimal pure state estimation with adaptive Fisher-symmetric measurements

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Observation 0dcf3586-ef09-4aa0-a106-de98b34afaeb · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Randomized measurements for multiparameter quantum metrology

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach The Church of the Symmetric Subspace

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Assouad, Fano, and Le Cam.Festschrift for Lucien Le Cam: research papers in probability and statistics, pages 423–435, 1997

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Observation 24833323-1473-492c-a115-6b7d2bbaa8b4 · outbound

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Cambridge University Press, 1 edition, 2018

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Probability Inequalities for Sums of Bounded Random Variables.Journal of the American Statistical Association, 58(301):13–30, 1963

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach How continuous quantum measurements in finite dimensions are actually discrete.Phys

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Low rank matrix recovery from rank one measurements.Applied and Computational Harmonic Analysis, 42(1):88–116, 2017

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Fast state tomography with optimal error bounds.Journal of Physics A: Mathematical and Theoretical, 53(20):204001, 2020

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Lecture 6: Tomography ii: Single-copy measurements (operator norm)

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Instance-optimal high-precision shadow tomography with few-copy measurements: A metrological approach Aremarkon Stirling’sformula.TheAmerican mathematicalmonthly,62(1):26–29, 1955

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