26 citations · 46 across the 8 of their papers we have counts for
10 papers
SpiderCSS: Scalable Fault-Tolerant CSS State Preparation
Boldizsár Poór, Andrey Boris Khesin, Sarah Meng Li +3
Fault-tolerant preparation of logical states is a critical primitive for the realization of large-scale fault-tolerant quantum computing. This paper introduces SpiderCSS, a scalabl…
A Complete and Natural Rule Set for Multi-Qudit Clifford Circuits in All Odd Prime Dimensions
Xiaoning Bian, Sarah Meng Li, Neil J. Ross +2
We present a complete set of rewrite rules for multi-qudit Clifford circuits in all odd prime dimensions. Completeness means that any two Clifford circuits representing the sa…
SpiderCat: Optimal Fault-Tolerant Cat State Preparation
Andrey Boris Khesin, Sarah Meng Li, Boldizsár Poór +3
The ability to fault-tolerantly prepare CAT states, also known as multi-qubit GHZ states, is an important primitive for quantum error correction. It is required for Shor-style synd…
A Complete and Natural Rule Set for Multi-Qutrit Clifford Circuits
Sarah Meng Li, Michele Mosca, Neil J. Ross +2
We present a complete set of rewrite rules for n-qutrit Clifford circuits where n is any non-negative integer. This is the first completeness result for any fragment of quantum cir…
Improving the Fidelity of CNOT Circuits on NISQ Hardware
Dohun Kim, Minyoung Kim, Sarah Meng Li +1
We introduce an improved CNOT synthesis algorithm that considers nearest-neighbour interactions and CNOT gate error rates in noisy intermediate-scale quantum (NISQ) hardware. Compa…
Graphical CSS Code Transformation Using ZX Calculus
Jiaxin Huang, Sarah Meng Li, Lia Yeh +3
In this work, we present a generic approach to transform CSS codes by building upon their equivalence to phase-free ZX diagrams. Using the ZX calculus, we demonstrate diagrammatic…
Improved Synthesis of Toffoli-Hadamard Circuits
Matthew Amy, Andrew N. Glaudell, Sarah Meng Li +1
The matrices that can be exactly represented by a circuit over the Toffoli-Hadamard gate set are the orthogonal matrices of the form , where is an integer matr…
Dynamic Qubit Routing with CNOT Circuit Synthesis for Quantum Compilation
Arianne Meijer-van de Griend, Sarah Meng Li
Many quantum computers have constraints regarding which two-qubit operations are locally allowed. To run a quantum circuit under those constraints, qubits need to be mapped to diff…
Generators and Relations for the Group On(Z[1/2])
Sarah Meng Li, Neil J. Ross, Peter Selinger
We give a finite presentation by generators and relations for the group O_n(Z[1/2]) of n-dimensional orthogonal matrices with entries in Z[1/2]. We then obtain a similar presentati…
Reducing the CNOT count for Clifford+T circuits on NISQ architectures
Vlad Gheorghiu, Jiaxin Huang, Sarah Meng Li +2
While mapping a quantum circuit to the physical layer one has to consider the numerous constraints imposed by the underlying hardware architecture. Connectivity of the physical qub…