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From the 1 of 9 linked papers with an AI index.

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20242026
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quant-ph2026

The log log jam in Gaussian state tomography

Sitan Chen, Weiyuan Gong, Qi Ye +1

The paper proves that any tomography protocol using Gaussian measurements on continuous‑variable systems inevitably incurs a sample complexity that scales as log log E with the sys…

quant-ph2024

Adaptivity can help exponentially for shadow tomography

Sitan Chen, Weiyuan Gong, Zhihan Zhang

In recent years there has been significant interest in understanding the statistical complexity of learning from quantum data under the constraint that one can only make unentangle…

quant-ph2024

Stabilizer bootstrapping: A recipe for efficient agnostic tomography and magic estimation

Sitan Chen, Weiyuan Gong, Qi Ye +1

We study the task of agnostic tomography: given copies of an unknown -qubit state which has fidelity with some state in a given class , find a state which has fidel…

quant-ph2024

Optimal tradeoffs for estimating Pauli observables

Sitan Chen, Weiyuan Gong, Qi Ye

We revisit the problem of Pauli shadow tomography: given copies of an unknown -qubit quantum state , estimate for some set of Pauli operators to within…

quant-ph2024

Predicting quantum channels over general product distributions

Sitan Chen, Jaume de Dios Pont, Jun-Ting Hsieh +3

We investigate the problem of predicting the output behavior of unknown quantum channels. Given query access to an -qubit channel and an observable , we aim to learn the…

quant-ph2024

Optimal high-precision shadow estimation

Sitan Chen, Jerry Li, Allen Liu

We give the first tight sample complexity bounds for shadow tomography and classical shadows in the regime where the target error is below some sufficiently small inverse polynomia…