- High-Temperature Fermionic Gibbs States are Mixtures of Gaussian States (2025)
- Gibbs state preparation for commuting Hamiltonian: Mapping to classical Gibbs sampling (2024)
- Positive bias makes tensor-network contraction tractable (2024)
- Quantum Metropolis Sampling via Weak Measurement (2024)
- Sign problem in tensor network contraction (2024)
- Local Hamiltonian Problem with succinct ground state is MA-Complete (2023)
- Commuting Local Hamiltonian problem on 2D beyond qubits (2023)
- Recent Talks:
- How Hamiltonian Complexity differs from Quantum Chemistry (2025)
- Quantum Metropolis algorithm via weak measurement (2025)
- MIT Seminar (2024)
- Ohio State University (2024)
- University of Waterloo (2024)
- Nanjing University (2024)
- Theory Seminar, Caltech (2024)
Research Experience
- Quantum Postdoctoral Fellow at the Simons Institute for the Theory of Computing, hosted by Umesh Vazirani
- Projects: Quantum Gibbs state preparation, ground energy estimation, etc.
Education
- PhD: Caltech, 2025
- Advisors: Thomas Vidick, Urmila Mahadev, John Preskill
Background
- Research Interests: Quantum algorithms and quantum complexity, particularly in understanding the potential quantum advantage for solving many-body systems, such as estimating ground energy and preparing ground states/Gibbs states.
- Professional Field: Quantum chemistry and condensed matter physics, examples include the electronic structure problem and the 2D Hubbard model.
- Brief Introduction: Aiming to find rigorous and explicit evidence that quantum computers can provide an advantage for ground energy estimation problems.
Miscellany
Feel free to contact me if you happen to be interested in similar questions, or just want to say hello :)