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Yuchen Guo
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Published in PRX Quantum, 2022
A new error mitigation approach based on the tensor network representation of the noise channels.
Recommended citation: Yuchen Guo and Shuo Yang, PRX Quantum 3, 040313 (2022). https://journals.aps.org/prxquantum/abstract/10.1103/PRXQuantum.3.040313
Published in npj Quantum Information, 2023
Two universal and concise inequations describing the destructive effects of quantum noise on purity and quantum entanglement.
Recommended citation: Yuchen Guo and Shuo Yang, npj Quantum Inform. 9, 11 (2023). https://www.nature.com/articles/s41534-023-00680-1
Published in Physical Review Letters, 2023
A new parent Hamiltonian method for systematically constructing non-Hermitian systems.
Recommended citation: Ruohan Shen, Yuchen Guo, and Shuo Yang, Phys. Rev. Lett. 130, 220401 (2023). https://journals.aps.org/prl/abstract/10.1103/PhysRevLett.130.220401
Published in Physical Review Research, 2023
A broad family of novel topological phases in non-Hermitian many-body systems without Hermitian counterpart not discovered before.
Recommended citation: Yuchen Guo, Ruohan Shen, and Shuo Yang, Phys. Rev. Res. 5, 033181 (2023). https://journals.aps.org/prresearch/abstract/10.1103/PhysRevResearch.5.033181
Published in Physical Review Research, 2023
Rich phase diagram on the 1D boundary of a 2D cluster state subject to bulk tunable measurements.
Recommended citation: Yuchen Guo, Jian-Hao Zhang, Zhen Bi, and Shuo Yang, Phys. Rev. Res. 5, 043069 (2023). https://journals.aps.org/prresearch/abstract/10.1103/PhysRevResearch.5.043069
Published in Communications Physics, 2024
A new quantum state tomography method based on tensor network representation and using only local measurements
Recommended citation: Yuchen Guo and Shuo Yang, Commun. Phys. 7, 322 (2024). https://www.nature.com/articles/s42005-024-01813-4
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In this talk, I plan to introduce our two recent works (arXiv: 2201.00752, arXiv: 2207.01403). I will begin with briefly introducing the basic concepts of quantum error mitigation (QEM) in the era of noisy intermediate-scale quantum (NISQ) devices and a typical QEM approach, namely the quasi-probability decomposition method. I will then make comments on this method from two aspects, i.e. its powerlessness on correlated noise and the physical meaning of its sampling cost, respectively. In the remaining time, I will focus on these two issues. In our first work (arXiv: 2201.00752), we use matrix product operators (MPO) to represent the noise channel to characterize and mitigate correlated noise in quantum circuits. As for the second work (arXiv:2207.01403), we find that the physical implementability, which is the sampling cost of implementing the noise inverse, is a good characterization of the decoherence effects.
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In this talk, I plan to introduce our two recent works (arXiv: 2301.12448, arXiv: 2304.04588) on non-Hermitian interacting spin systems. I will begin with introducing the basic concept of tensor networks, and the conventional parent Hamiltonian method for Hermitian systems. Next, I will discuss our proposed non-Hermitian parent Hamiltonian (nH-PH), where one can start from two different matrix product states (MPS) and construct a local Hamiltonian such that these states are zero-energy modes. I will then introduce a class of new topological phases in non-Hermitian interacting systems without Hermitian counterparts, denoted as composite quantum phases. With the nH-PH approach, we construct a spin-1 model to realize this type of exotic phases. I will finally show the phase diagram of our model and demonstrate that such novel phases can exist extensively in non-Hermitian systems.
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In this talk, I plan to introduce our two recent works (arXiv 2403.16978 and arXiv 2408.03239) on topological phases in open quantum systems. I will begin with reviewing the classification of quantum phases in closed systems and properties of corresponding phase transitions. Next, I will discuss our tensor network construction for a specific class of topological states, namely average symmetry protected topological (ASPT) phases, defined in open systems, especially with a nontrivial extension of strong and weak symmetry. I will then introduce a new framework to systematically study the phase transitions between different open system quantum phases with the imaginary-time Lindbladian evolution. To illustrate the effectiveness of this framework, we apply it to investigate the phase diagram for open systems with Z_2^σ×Z_2^τ symmetry, including cases with nontrivial ASPT order or spontaneous symmetry breaking (SSB) order. I will finally discuss several universal properties at quantum criticality, such as nonanalytic behaviors of steady-state observables, divergence of correlation lengths, and closing of the imaginary-Liouville gap. These results advance our understanding of quantum phase transitions in open quantum systems.
Undergraduate course, University 1, Department, 2014
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Workshop, University 1, Department, 2015
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