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quant-ph2024

Exact Synthesis of Multiqutrit Clifford-Cyclotomic Circuits

Andrew N. Glaudell, Neil J. Ross, John van de Wetering +1

It is known that the matrices that can be exactly represented by a multiqubit circuit over the Toffoli+Hadamard, Clifford+, or, more generally, Clifford-cyclotomic gate set are…

quant-ph2024

Catalysing Completeness and Universality

Aleks Kissinger, Neil J. Ross, John van de Wetering

A catalysis state is a quantum state that is used to make some desired operation possible or more efficient, while not being consumed in the process. Recent years have seen catalys…

quant-ph2024

Scalable Spider Nests (...Or How to Graphically Grok Transversal Non-Clifford Gates)

Aleks Kissinger, John van de Wetering

This is the second in a series of "graphical grokking" papers in which we study how stabiliser codes can be understood using the ZX-calculus. In this paper we show that certain com…

quant-ph2024

Optimal compilation of parametrised quantum circuits

John van de Wetering, Richie Yeung, Tuomas Laakkonen +1

Parametrised quantum circuits contain phase gates whose phase is determined by a classical algorithm prior to running the circuit on a quantum device. Such circuits are used in var…

quant-ph2023

Optimising quantum circuits is generally hard

John van de Wetering, Matt Amy

In order for quantum computations to be done as efficiently as possible it is important to optimise the number of gates used in the underlying quantum circuits. In this paper we fi…

quant-ph20238 cited

The Qudit ZH-Calculus: Generalised Toffoli+Hadamard and Universality

Patrick Roy, John van de Wetering, Lia Yeh

We introduce the qudit ZH-calculus and show how to generalise all the phase-free qubit rules to qudits. We prove that for prime dimensions d, the phase-free qudit ZH-calculus is un…