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20232026
most citedEfficient Preparation of Solvable Anyons with Adaptive Quantum Circuits

8 citations · 13 across the 8 of their papers we have counts for

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quant-ph2026

QEDIA: Quantum Program Verification in Lean

Yuanjie, Ren, Zhicheng Zhang +4

Practical quantum programs interleave quantum and classical computation: classical data shape the quantum operations that are performed, and measurement outcomes shape the classica…

quant-ph2026

Magic Quantum Code Surgery

Kathleen Chang, Anasuya Lyons, Yuanjie Ren +5

Non-Clifford operations required for universal quantum computation can be implemented by measuring logical Clifford operators. We present a generalized framework to fault-tolerantl…

quant-ph2026

Convex-Gaussianity of fermionic Gibbs states in perturbation theory

Kaifeng Bu, Yuanjie Ren

We study the structure of Gibbs states in weakly perturbed interacting fermionic systems. First, for a sparse Hamiltonian with a quadratic term and a non-quadratic…

quant-ph2025

Graphical Calculus for Fermionic Tensors

Yuanjie Ren, Kaifeng Bu, Andreas Bauer

We introduce a graphical calculus, consisting of a set of fermionic tensors with tensor-network equations, which can be used to perform various computations in fermionic many-body…

quant-ph2024★ 5 cited

A Universal Circuit Set Using the Quantum Double

Liyuan Chen, Yuanjie Ren, Ruihua Fan +1

One potential route toward fault-tolerant universal quantum computation is to use non-Abelian topological codes. In this work, we investigate how to achieve this goal with the quan…

quant-ph2024★ 8 cited

Efficient Preparation of Solvable Anyons with Adaptive Quantum Circuits

Yuanjie Ren, Nathanan Tantivasadakarn, Dominic J. Williamson

The classification of topological phases of matter is a fundamental challenge in quantum many-body physics, with applications to quantum technology. Recently, this classification h…

quant-ph2023

Topological quantum computation assisted by phase transitions

Yuanjie Ren, Peter Shor

In this paper, we explore topological quantum computation augmented by subphases and phase transitions. We commence by investigating the anyon tunneling map, denoted as , betwee…