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Diagrammatic Design and Study of Ansätze for Quantum Machine Learning
arXiv - CS - Logic in Computer Science Pub Date : 2020-11-22 , DOI: arxiv-2011.11073
Richie Yeung

Given the rising popularity of quantum machine learning (QML), it is important to develop techniques that effectively simplify commonly adopted families of parameterised quantum circuits (commonly known as ans\"{a}tze). This thesis pioneers the use of diagrammatic techniques to reason with QML ans\"{a}tze. We take commonly used QML ans\"{a}tze and convert them to diagrammatic form and give a full description of how these gates commute, making the circuits much easier to analyse and simplify. Furthermore, we leverage a combinatorial description of the interaction between CNOTs and phase gadgets to analyse a periodicity phenomenon in layered ans\"{a}tze and also to simplify a class of circuits commonly used in QML.

中文翻译:

量子机器学习的图解设计与研究

鉴于量子机器学习(QML)的日益普及,开发有效简化常用的参数化量子电路族(通常称为ans'tze)的技术非常重要。 QML ans \“ {a} tze的原因。我们采用常用的QML ans \“ {a} tze并将其转换为图表形式,并对这些门的通勤方式进行了完整描述,从而使电路更易于分析和简化。此外,我们利用组合描述来描述CNOT和相位小工具,用于分析分层响应中的周期性现象,并简化QML中常用的一类电路。
更新日期:2020-11-25
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