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20232026
most citedEfficient fault-tolerant implementations of non-Clifford gates with reconfigurable atom arrays

4 citations · 5 across the 10 of their papers we have counts for

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quant-ph2026

Theory of spacetime quantum fault tolerance

Yijia Xu, Yixu Wang, Zi-Wen Liu

We present a unified algebraic theory of Clifford spacetime quantum fault tolerance, which underpins universal fault-tolerant quantum computation. We construct a spacetime chain co…

quant-ph2026

Coherent error threshold for quantum LDPC codes

Zhengyi Han, Yuanchen Zhao, Yijia Xu +2

A key appeal of quantum low-density parity check (qLDPC) codes is their ability to suppress stochastic Pauli noise below nonzero thresholds. Coherent errors are fundamentally diffe…

quant-ph2026

Near-optimal synthesis of non-Gaussian phase gates via qubit-oscillator Rabi control

Zhen Yang, Shan Jin, Zi-Wen Liu +1

Non-Gaussian gates remain a key bottleneck for universal continuous-variable (CV) quantum computation because the nonlinearities they require are difficult to engineer. To address…

quant-ph2026

On the geometry and typicality of quantum magic

Zhenhuan Liu, Zi-Wen Liu

We prove that, for an -qubit system of dimension , every state satisfying , with , lies inside the stabiliz…

quant-ph2026

Entirely nonlocal quantum magic without entanglement

Fuchuan Wei, Ruixia Wang, Yujia Zhang +4

Nonstabilizerness, or magic, is an archetypal \emph{quantum} resource that is necessary for quantum computational advantage. Here we uncover a phenomenon seemingly at odds with the…

quant-ph2026

Witness expansion: A unified framework for analytical and measurable mixed-state resource detection

Yifan Tang, Chengkai Zhu, Yuzhen Zhang +6

Quantum information science aims to harness different kinds of quantum resources to accomplish specific information-processing tasks. These resources also play an increasingly impo…

quant-ph2026

Approximate quantum error correction theory of non-isometric codes

Yixu Wang, Yijia Xu, Zi-Wen Liu

Non-isometric encoding arises in various important contexts in quantum error correction, most notably in the finite-energy, non-ideal codewords inevitable in experimental realizati…

quant-ph2026

A framework for low-overhead quantum fault tolerance via spacetime lifting

Yijia Xu, Yixu Wang, Zi-Wen Liu

Fault-tolerant quantum computation is inherently a spacetime problem, requiring not merely good static quantum error-correcting codes but also low-overhead protocols for protecting…

quant-ph2026

On the KAK Decomposition and Equivalence Classes

Dawei Ding, Yu Liu, Zi-Wen Liu

The KAK decomposition is a fundamental tool in Lie theory and quantum computing. Despite its widespread use, the mathematical foundations remain incomplete, particularly regarding…

quant-ph2025

Triangle Criterion: a mixed-state magic criterion with applications in distillation and detection

Zhenhuan Liu, Tobias Haug, Qi Ye +2

We introduce a mixed-state magic criterion, the Triangle Criterion, which plays a role for magic analogous to the Positive Partial Transposition (PPT) Criterion for entanglement: i…

quant-ph2024★ 1 cited

Tessellation codes: encoded quantum gates by geometric rotation

Yixu Wang, Yijia Xu, Zi-Wen Liu

We utilize the symmetry groups of regular tessellations on two-dimensional surfaces of different constant curvatures, including spheres, Euclidean planes and hyperbolic planes, to…

quant-ph2023★ 4 cited

Efficient fault-tolerant implementations of non-Clifford gates with reconfigurable atom arrays

Yi-Fei Wang, Yixu Wang, Yu-An Chen +6

To achieve scalable universal quantum computing, we need to implement a universal set of logical gates fault-tolerantly, for which the main difficulty lies with non-Clifford gates.…