Practical Quantum Computation via Circuit Partitioning and Qubit Reuse
POSTER
Abstract
Effective quantum computation on near-term hardware is, in part, constrained by a limited qubit count. In this work, we introduce a quantum circuit partitioning method that combines and builds upon existing techniques of circuit and gate cutting and qubit-reuse compilation. Our proposed approach can drastically reduce the number of qubits required for a quantum circuit by alternating steps of cutting and qubit reuse ordering.
Our method is tailored for quantum processors that allow mid-circuit measurements and resets, a feature that enables repurposing qubits during the computation. Unlike existing methods, our wire cutting approach can cut through the same wire multiple times and require up to a single ancilla qubit, leveraging mid-circuit measurement and reset capabilities. This reduces the number of required ancilla qubits by allowing their reuse. As a result, qubit reuse enables more ways to perform circuit partitioning.
We experimentally verify our work on the Quantinuum H1 trapped ion quantum processor, where we realize a specific class of ansatz circuits used in variational quantum algorithms that are well-suited for our partitioning technique. We demonstrate that, given a proper circuit implementation, our methods provide an evident improvement in physical qubit cost and the number of possible ways to perform circuit partitioning.
Our method is tailored for quantum processors that allow mid-circuit measurements and resets, a feature that enables repurposing qubits during the computation. Unlike existing methods, our wire cutting approach can cut through the same wire multiple times and require up to a single ancilla qubit, leveraging mid-circuit measurement and reset capabilities. This reduces the number of required ancilla qubits by allowing their reuse. As a result, qubit reuse enables more ways to perform circuit partitioning.
We experimentally verify our work on the Quantinuum H1 trapped ion quantum processor, where we realize a specific class of ansatz circuits used in variational quantum algorithms that are well-suited for our partitioning technique. We demonstrate that, given a proper circuit implementation, our methods provide an evident improvement in physical qubit cost and the number of possible ways to perform circuit partitioning.
Presenters
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Filip Mazurek
Duke University
Authors
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Filip Mazurek
Duke University
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Kung-Chuan Hsu
Accenture
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Victoria Hazoglou
Accenture