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From the 2 of 11 linked papers with an AI index.

activity
20242026
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11 papers

quant-ph2026

Breaking the Quadratic Barrier for von Neumann Entropy Estimation

Minbo Gao, Qisheng Wang

We study the sample complexity of estimating the von Neumann entropy of an unknown -dimensional quantum state. All previously known estimators require samples, and plug…

quant-ph2026

No-Go Theorems for Quantum Transport Metrics from Fixed Cost Operators

Minbo Gao, Zhengfeng Ji, Tianshi Yu

The paper proves that for quantum optimal transport based on fixed-cost operators, neither the optimal cost nor its square root can define a metric on the full quantum state space…

cs.DS2026

A Correlation-Gap Bound for Nonlinear Gaussian PCA

Minbo Gao, Zhengfeng Ji, Chenghua Liu

The paper shows that for Gaussian data, the Karhunen–Loève (KL) basis is within a factor 1 + O(1/√d) of the optimal basis when a fixed number of coordinates are adaptively retained…

quant-ph2026

Quantum Communication Lower Bounds for Search Problems via Matrix Discrepancy

Minbo Gao, Chenghua Liu, Guangxu Yang +1

We study one-way quantum communication lower bounds for search problems. Unlike decision problems, search problems can have many valid outputs, which pose a fundamental barrier to…

quant-ph2026

On Estimating the Quantum Tsallis Relative Entropy

Jinge Bao, Minbo Gao, Qisheng Wang

The relative entropy between quantum states quantifies their distinguishability. The estimation of certain relative entropies has been investigated in the literature, e.g., the von…

quant-ph2026

Lévy-Khintchine Structure Enables Fast-Forwardable Lindbladian Simulation

Minbo Gao, Zhengfeng Ji, Chenghua Liu

Simulation of open quantum systems is an area of active research in quantum algorithms. In this work, we revisit the connection between Markovian open-system dynamics and averages…