Yu Tong

email: yu.tong at duke dot edu
office: Physics Building 217

I am an Assistant Professor at Duke Math and ECE. I obtained my B.S. degree in Computational Mathematics from Peking University in 2017, and Ph.D. in Applied Mathematics from UC Berkeley in 2022 advised by Lin Lin. I was an IQIM Postdoctoral Scholar at Caltech working with John Preskill and Garnet Chan from 2022 to 2024. I am broadly interested in quantum algorithms, quantum learning theory, and numerical and analytic methods for quantum many-body problems.

Research areas

Quantum algorithms: Quantum computers are naturally suited to solve problems arising in quantum chemistry, for which classical algorithms suffer from high computational cost and low accuracy. I am interested in developing quantum algorithms to solve problems such as estimting the ground energy, Green's function, etc., as well as addressing problems in practical implementations on near-term devices.

Tensor network methods: Tensor networks provide us with the basic tools to understand quantum systems. They also offer useful computational methods in solving quantum chemistry and quantum physics problems. I am interested in both theoretical analysis of existing tensor network algorithms and the development of new ones.

Quantum embedding methods: Given the prohibitive computational cost of dealing with a quantum system of large size on a classical computer, a natural idea is to decompose the system into smaller subsystems and solve for each subsystem. The interaction between a subsystem and the environment leads to many interesting computational tasks.

Quantum learning theory: There are many scenarios in which one would want to extract classical information from a quantum system. In quantum metrology and quantum sensing one may want to better understand a quantum system, or use it to measure some quantities to high precision. One may also wish to characterize properties of a quantum system, such as conservation laws and topological order, using limited measurement data, in which case machine learning can provide a significant advantage.

Recent sevice

Program Committee Member for QCTIP 2023, TQC 2023, QCTIP 2025, QSIM 2025.
Editor of Quantum

Publications and preprints

(see Google Scholar)

Unpublished notes

Note on query complexity lower bound for phase estimation under circuit depth constraint