activity
20172025
most citedHybrid Decision Trees: Longer Quantum Time is Strictly More Powerful

2 citations · 4 across the 6 of their papers we have counts for

collaborators

8 papers

quant-ph2025

(Sub)Exponential Quantum Speedup for Optimization

Jiaqi Leng, Kewen Wu, Xiaodi Wu +1

We demonstrate provable (sub)exponential quantum speedups in both discrete and continuous optimization, achieved through simple and natural quantum optimization algorithms, namely…

math.OC2025

Quantum Hamiltonian Descent for Non-smooth Optimization

Jiaqi Leng, Yufan Zheng, Zhiyuan Jia +4

Non-smooth optimization models play a fundamental role in various disciplines, including engineering, science, management, and finance. However, classical algorithms for solving su…

quant-ph20241 cited

On the Computational Complexity of Schrödinger Operators

Yufan Zheng, Jiaqi Leng, Yizhou Liu +1

We study computational problems related to the Schrödinger operator in the real space under the condition that (i) the potential function is smooth and has its valu…

quant-ph20231 cited

A quantum-classical performance separation in nonconvex optimization

Jiaqi Leng, Yufan Zheng, Xiaodi Wu

In this paper, we identify a family of nonconvex continuous optimization instances, each -dimensional instance with local minima, to demonstrate a quantum-classical perfor…

cs.CC20192 cited

Hybrid Decision Trees: Longer Quantum Time is Strictly More Powerful

Xiaoming Sun, Yufan Zheng

In this paper, we introduce the hybrid query complexity, denoted as , which is the minimal query number needed to compute , when a classical decision tree is al…

cs.CC2019

On the Degree of Boolean Functions as Polynomials over

Xiaoming Sun, Yuan Sun, Jiaheng Wang +3

Polynomial representations of Boolean functions over various rings such as and have been studied since Minsky and Papert (1969). From then on, they have…