activity
20202026
most citedImproving Positive Unlabeled Learning: Practical AUL Estimation and New Training Method for Extremely Imbalanced Data Sets

7 citations · 10 across the 13 of their papers we have counts for

collaborators

13 papers

quant-ph2026

Towards Optimal Quantum Estimators for State Frame Potential

Jinge Bao, Wang Fang, Yoshifumi Nakata +1

The state frame potential is a standard diagnostic of how closely a quantum state ensemble approximates Haar randomness. In this work, we study the problem of estimating the state…

quant-ph2026

Optimal von Neumann Entropy Estimation

Minbo Gao, Ziyun Chen, Qisheng Wang

We show that the von Neumann entropy of an unknown -dimensional quantum state can be estimated to within additive error using \[ Θ\!\left(\frac{d^2}{\varepsilo…

quant-ph2026

Unitary Synthesis with Near-Optimal T-Count for Near-Clifford Unitaries

Wang Fang, Chris Heunen, Qisheng Wang

We present an approach to unitary synthesis that implements an arbitrary -qubit unitary operator by a Clifford+T circuit with T-count $\widetilde{O}(2^n d_F^{\mathcal{C}}(U)…

quant-ph2026

Towards Minimax Estimation of High-Order Functionals by Quantum Arguments

Qisheng Wang

We propose a novel approach to the minimax estimation of high-order functionals from the perspective of quantum computing. Specifically, for any real number , we present tw…

quant-ph2026

Quantum Multi-Level Estimation of Functionals of Discrete Distributions

Kean Chen, Minbo Gao, Tongyang Li +2

We propose a quantum multi-level estimation framework for a functional of a discrete distribution . We partition the values into logarith…

quant-ph2025

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-ph2025

Information-Theoretic Lower Bounds for Approximating Monomials via Optimal Quantum Tsallis Entropy Estimation

Qisheng Wang

This paper reveals a conceptually new connection from information theory to approximation theory via quantum algorithms for entropy estimation. Specifically, we provide an informat…

quant-ph2025

Query-Optimal and Sample-Optimal Quantum Algorithms for Estimating Fidelity to a Pure State

Wang Fang, Qisheng Wang

We present two optimal quantum algorithms that estimate the (square root) fidelity of a mixed state to a pure state to within additive error : - Given query access to…

quant-ph2025

Quantum Hamiltonian Certification

Minbo Gao, Zhengfeng Ji, Qisheng Wang +2

We formalize and study the Hamiltonian certification problem. Given access to for an unknown Hamiltonian , the goal of the problem is to determine whether $…

quant-ph2024

Quantum Approximate -Minimum Finding

Minbo Gao, Zhengfeng Ji, Qisheng Wang

Quantum -minimum finding is a fundamental subroutine with numerous applications in combinatorial problems and machine learning. Previous approaches typically assume oracle acces…

cs.LG2024

Quantum Algorithm for Sparse Online Learning with Truncated Gradient Descent

Debbie Lim, Yixian Qiu, Patrick Rebentrost +1

Logistic regression, the Support Vector Machine (SVM), and least squares are well-studied methods in the statistical and computer science community, with various practical applicat…

quant-ph2023★ 3 cited

Logarithmic-Regret Quantum Learning Algorithms for Zero-Sum Games

Minbo Gao, Zhengfeng Ji, Tongyang Li +1

We propose the first online quantum algorithm for solving zero-sum games with regret under the game setting. Moreover, our quantum algorithm computes an $\varepsi…

cs.LG2020★ 7 cited

Improving Positive Unlabeled Learning: Practical AUL Estimation and New Training Method for Extremely Imbalanced Data Sets

Liwei Jiang, Dan Li, Qisheng Wang +2

Positive Unlabeled (PU) learning is widely used in many applications, where a binary classifier is trained on the datasets consisting of only positive and unlabeled samples. In thi…