Scalable Qumode-Qubit State Transfer and Fast-forward Quantum Fourier Transform using Oscillators
arXiv QuantumArchived Apr 15, 2026✓ Full text saved
arXiv:2604.12157v1 Announce Type: new Abstract: Transferring the information stored in the expansion coefficients of a multi-qubit state to the coefficients of a continuous-variable state is an important protocol for communicating quantum information. It was shown in previous work how to transfer an $n$-qubit state to a single qumode in $\mathcal{O}(2^n)$ time. We show that by transferring this state to $m$ qumodes, the runtime can be improved to $\mathcal{O}(2^{n/m})$. Furthermore, we demonstra
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Quantum Physics
[Submitted on 14 Apr 2026]
Scalable Qumode-Qubit State Transfer and Fast-forward Quantum Fourier Transform using Oscillators
Joel Bierman, Shubdeep Mohapatra, Huiyang Zhou, Yuan Liu
Transferring the information stored in the expansion coefficients of a multi-qubit state to the coefficients of a continuous-variable state is an important protocol for communicating quantum information. It was shown in previous work how to transfer an n-qubit state to a single qumode in \mathcal{O}(2^n) time. We show that by transferring this state to m qumodes, the runtime can be improved to \mathcal{O}(2^{n/m}). Furthermore, we demonstrate how multi-qumode state transfer can be used as a subroutine for approximately realizing the n-qubits quantum Fourier transform on m-qumode with runtime scaling \mathcal{O}(m2^{n/m}/\epsilon+m^2), accelerating qubit quantum Fourier transform using qumodes. This work presents a scalable approach to convert discrete and continuous quantum information between an arbitrary number of qubits and qumodes. It represents a crucial step forward in mixed analog-digital quantum signal processing for computing, sensing, and communication.
Subjects: Quantum Physics (quant-ph)
Cite as: arXiv:2604.12157 [quant-ph]
(or arXiv:2604.12157v1 [quant-ph] for this version)
https://doi.org/10.48550/arXiv.2604.12157
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Submission history
From: Joel Bierman [view email]
[v1] Tue, 14 Apr 2026 00:18:41 UTC (387 KB)
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