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20222026
most citedQuantum State Tomography for Matrix Product Density Operators

15 citations · 28 across the 26 of their papers we have counts for

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Showing 2024Show all

7 papers · 1 filter

cs.IT2024

Optimal Error Analysis of Channel Estimation for IRS-assisted MIMO Systems

Zhen Qin, Zhihui Zhu

As intelligent reflecting surface (IRS) has emerged as a new and promising technology capable of configuring the wireless environment favorably, channel estimation for IRS-assisted…

quant-ph2024

Optimal Allocation of Pauli Measurements for Low-rank Quantum State Tomography

Zhen Qin, Casey Jameson, Zhexuan Gong +2

The process of reconstructing quantum states from experimental measurements, accomplished through quantum state tomography (QST), plays a crucial role in verifying and benchmarking…

math.OC2024

Robust Low-rank Tensor Train Recovery

Zhen Qin, Zhihui Zhu

Tensor train (TT) decomposition represents an -order tensor using matrices (i.e., factors) of small dimensions, achieved through products among these factors. Due to its…

quant-ph2024

Sample-Efficient Quantum State Tomography for Structured Quantum States in One Dimension

Zhen Qin, Casey Jameson, Alireza Goldar +3

While quantum state tomography (QST) remains the gold standard for benchmarking and verifying quantum devices, it requires an exponentially large number of measurements and classic…

quant-ph2024

Optimal quantum state tomography with local informationally complete measurements

Casey Jameson, Zhen Qin, Alireza Goldar +3

Quantum state tomography (QST) remains the gold standard for benchmarking and verification of near-term quantum devices. While QST for a generic quantum many-body state requires an…

cs.LG2024

Computational and Statistical Guarantees for Tensor-on-Tensor Regression with Tensor Train Decomposition

Zhen Qin, Zhihui Zhu

Recently, a tensor-on-tensor (ToT) regression model has been proposed to generalize tensor recovery, encompassing scenarios like scalar-on-tensor regression and tensor-on-vector re…

stat.ML2024★ 1 cited

Guaranteed Nonconvex Factorization Approach for Tensor Train Recovery

Zhen Qin, Michael B. Wakin, Zhihui Zhu

In this paper, we provide the first convergence guarantee for the factorization approach. Specifically, to avoid the scaling ambiguity and to facilitate theoretical analysis, we op…