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20242026
most citedLévy-Khintchine Structure Enables Fast-Forwardable Lindbladian Simulation

1 citations · 1 across the 12 of their papers we have counts for

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16 papers

quant-ph2026

A Generalized Stein Lemma for Quantum Channels

Minbo Gao, Zhengfeng Ji, Chenghua Liu

We prove a generalized quantum Stein lemma for parallel discrimination of an arbitrary finite-dimensional channel against families of alternative channels. The alternatives are com…

math.PR2026

Optimal Covariance Inflation under Gaussian Tilts

Minbo Gao, Zhengfeng Ji, Chenghua Liu

Covariance-sensitive analyses of Gaussian annealing for sampling from a convex body require controlling how much covariance can grow under a radial Gaussian tilt. For an isotropic…

quant-ph2026

Quantum Query Advantage Requires Space

Minbo Gao, Zhengfeng Ji, Ziyi Xie

Hao, Huang, and Liu (STOC'26) recently showed that optimal quantum query complexity may require large workspace even for short-output problems, and asked whether a quantum query ad…

quant-ph2026

Gate-Efficient Implementation of the Query-Optimal Time-Dependent Hamiltonian Simulation

Boyang Chen, Minbo Gao, Zhengfeng Ji +3

The query-optimal algorithm of [CGWZ26] for general time-dependent Hamiltonian simulation uses $$ q = O\left( αT + \frac{\log(1/\varepsilon)}{\log\left(e + \log(1/\varepsilon)/(αT)…

quant-ph2026

Quantum Speedups for Log-Concave Sampling from Local Structure

Chenghua Liu, Qisheng Wang, Zhengfeng Ji

For a convex function , the problem of sampling from a distribution proportional to is called log-concave sampling. In many practi…

quant-ph2026

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

Minbo Gao, Zhengfeng Ji, Tianshi Yu

Coupling-based quantum optimal transport generalizes classical optimal transport by representing transport plans as bipartite states with prescribed marginals and evaluating their…