Application of ZX-calculus to Quantum Architecture Search
Tom Ewen, Ivica Turkalj, Patrick Holzer, Mark-Oliver Wolf

TL;DR
This paper introduces a novel quantum architecture search method combining ZX-calculus with genetic programming to optimize quantum circuits for machine learning, leading to more efficient and effective quantum models.
Contribution
It presents a new mutation operator framework based on ZX-calculus within genetic programming for quantum circuit optimization, improving search efficiency and circuit quality.
Findings
ZX-calculus-based mutations outperform other methods in accuracy and efficiency
Optimized circuits are shallower and have more uniform gate distribution
The approach enhances quantum machine learning performance
Abstract
This paper presents a novel approach to quantum architecture search by integrating the techniques of ZX-calculus with Genetic Programming (GP) to optimize the structure of parameterized quantum circuits employed in Quantum Machine Learning (QML). Recognizing the challenges in designing efficient quantum circuits for QML, we propose a GP framework that utilizes mutations defined via ZX-calculus, a graphical language that can simplify visualizing and working with quantum circuits. Our methodology focuses on evolving quantum circuits with the aim of enhancing their capability to approximate functions relevant in various machine learning tasks. We introduce several mutation operators inspired by the transformation rules of ZX-calculus and investigate their impact on the learning efficiency and accuracy of quantum circuits. The empirical analysis involves a comparative study where these…
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Taxonomy
TopicsLogic, programming, and type systems · Quantum Computing Algorithms and Architecture · Numerical Methods and Algorithms
