activity
20232026
most citedQuantum Langevin Dynamics for Optimization

13 citations · 14 across the 5 of their papers we have counts for

collaborators

7 papers

quant-ph2026

Metastability in Quantum Dynamics for Optimization

Yuchen Lu, Zherui Chen, Tongyang Li

Metastability separates apparent equilibration from true convergence: a dynamical system can remain near an intermediate state long before reaching its stationary state. In quantum…

cs.LG2026

Finding Stationary Points by Comparisons

Helin Wang, Chenyi Zhang, Xiwen Tao +2

We study the problem of finding stationary points of non-convex functions when access to the objective is provided only through a comparison oracle that, given two points, outputs…

quant-ph2024

Quantum Algorithms and Lower Bounds for Finite-Sum Optimization

Yexin Zhang, Chenyi Zhang, Cong Fang +2

Finite-sum optimization has wide applications in machine learning, covering important problems such as support vector machines, regression, etc. In this paper, we initiate the stud…

quant-ph2024

Quantum Non-Identical Mean Estimation: Efficient Algorithms and Fundamental Limits

Jiachen Hu, Tongyang Li, Xinzhao Wang +3

We systematically investigate quantum algorithms and lower bounds for mean estimation given query access to non-identically distributed samples. On the one hand, we give quantum me…

cs.LG2024★ 1 cited

Gradient Testing and Estimation by Comparisons

Xiwen Tao, Chenyi Zhang, Helin Wang +2

We study gradient testing and gradient estimation of smooth functions using only a comparison oracle that, given two points, indicates which one has the larger function value. For…

quant-ph2024

Near-Optimal Quantum Algorithm for Minimizing the Maximal Loss

Hao Wang, Chenyi Zhang, Tongyang Li

The problem of minimizing the maximum of convex, Lipschitz functions plays significant roles in optimization and machine learning. It has a series of results, with the most rec…

quant-ph2023★ 13 cited

Quantum Langevin Dynamics for Optimization

Zherui Chen, Yuchen Lu, Hao Wang +2

We initiate the study of utilizing Quantum Langevin Dynamics (QLD) to solve optimization problems, particularly those non-convex objective functions that present substantial obstac…