Advanced

Quantum Transduction: How to Combine Superconducting Qubits and Optical Photons in a Quantum Network

Original: "Quantum Transduction: Enabling Quantum Networking"
arXiv:2505.02057v4 · 2025-05-04 · CC BY 4.0 · ⏱ 3 min · Quantum Physics
Quantum transducers enable interaction between microwave and optical frequencies, paving the way to a scalable quantum internet.
Abstract

Superconducting and optical qubit platforms introduce hardware heterogeneity in quantum networks: nodes process and store information at microwave frequencies, while communication channels operate at optical ones. To interface them, a quantum transducer is needed. This review presents fundamental problems of quantum transduction from a communication engineering perspective—an approach often overlooked in the literature—allowing for method classification and revealing a regime where the transducer itself generates entanglement. Based on this, source-receiver connection archetypes are proposed, with transduction playing a dominant role in communication performance. The quantum information conversion process is also integrated as a functional block into a new communication model for quantum networks.

Links in the knowledge graph 1

Context

Creating a quantum internet requires merging different hardware platforms: superconducting qubits excel at computation thanks to fast gates and technological maturity, while optical photons are indispensable for long-distance transmission due to their weak interaction with the environment. However, they operate in vastly different frequency ranges: microwave (GHz) and optical (hundreds of THz). Direct interaction is impossible, and this is where quantum transduction comes in—a process that converts a qubit's state from one physical implementation to another without violating the fundamental prohibitions of quantum mechanics, most notably the no-cloning theorem and the measurement postulate.

Methods

The physical implementation of a quantum transducer is based on the electro-optic Pockels effect in resonators, where a laser pump couples microwave and optical modes via a nonlinear interaction described as a beam splitter. A qubit in a superposition of logical states is transferred to a new carrier without destruction. The key parameter is the conversion efficiency η, expressed through cooperativity C and extraction ratios ζ. Cooperativity, in turn, depends on the single-photon coupling rate g₀ and the number of pump photons nₚ. Experimental setups include bulk optomechanical and integrated electro-optic devices, and network aspects are analyzed using models of quantum channels and capacity theory.

Results

It is shown that direct transduction of information qubits requires η↑η↓ > 0.5 for non-zero quantum capacity—values not yet achievable. Meanwhile, transduction of entanglement (ebits) relaxes the requirements: the condition η↑η↓ > 0 becomes sufficient thanks to resource regeneration. The most promising approach is 'Entanglement Generation by Transduction' (EGT), where the transducer itself creates hybrid entangled pairs. An analysis of connection archetypes using von Neumann entropy to assess state purity showed that EGT combined with entanglement swapping can distribute ebits even at moderate cooperativity C ≈ 0.17, bypassing direct conversions at the receiver side. The probability of successful EPR pair distribution critically depends on C and optical fiber length.

Implications

The developed concept shifts the focus from direct conversion of information qubits to management of entanglement distribution, radically changing the architecture of quantum networks. This resembles the transition from circuit switching to packet switching in the classical Internet: instead of transmitting a fragile quantum state directly, it's more advantageous to first create shared entanglement as a resource and then use it for data teleportation. Pioneers of these ideas, who laid the foundations of quantum teleportation and entanglement distribution, include Charles Bennett, Alain Aspect, and Anton Zeilinger.

Future development

Near-term tasks include increasing cooperativity C through new materials and resonator designs, as well as suppressing thermal noise and pump photon scattering. Additionally, the problem of intraband transduction (between different optical bands, e.g., from visible to telecom) must be solved, which is necessary for integrating ion-trap and quantum-dot processors. Network aspects will require protocols for synchronization and heralding (confirmation) of successful entanglement distribution, accounting for the effects of decoherence.

Impact

The practical realization of efficient quantum transducers will impact distributed quantum computing and quantum data centers, enabling the scaling of quantum processors to useful sizes. Furthermore, it will accelerate the creation of a quantum internet capable of uniting disparate qubit platforms into a single network.

Next steps

Next steps include experimentally achieving cooperativity C ≈ 1 while maintaining low added noise (less than one photon), and testing entanglement heralding schemes based on photon-number-resolving single-photon detectors.

Key open problems

Quantum transduction is directly linked to the fundamental problems of quantum decoherence and scaling of quantum systems. Success in this area will bring closer the realization of a universal quantum computer with error correction and fault-tolerant quantum communication.

🎯 The frequency gap between microwave and optical domains spans five orders of magnitude—it's like trying to connect radio waves several meters long with infrared radiation using a single device the size of a dime.

🎬 In the famous series 'Star Trek', teleportation happens instantly and without visible technical difficulties. Modern science, alas, is far from moving people, but quantum transduction implements the first step—transferring quantum states between network nodes—inspiring science fiction writers to new plots about quantum journeys.

\eta = \frac{4\zeta_o\zeta_m C}{|1+C|^2}
probability of successfully converting a photon from the microwave to optical range or vice versa
C = \frac{4 g_0^2 n_p}{\kappa_o \kappa_m}
a dimensionless parameter characterizing the strength of nonlinear interaction between modes; depends on the single-photon coupling rate, number of pump photons, and decay rates in the resonators

Key numbers

  • frequency gap: 5 orders of magnitude
  • achieved efficiency (electro-optics): ~15% (C≈0.3)
  • threshold for direct qubit transduction: η↑η↓ > 0.5
  • threshold for ebits: η↑η↓ > 0
  • attenuation in telecom fiber (1550 nm): 0.2 dB/km
Scientists
Erwin SchrödingerHugh Everett IIINiels BohrPascual JordanWerner HeisenbergWolfgang Pauli
Tags
quantum entanglement superconductivity electromagnetism Quantum Field quantum measurement Wave Function Collapse quantum information quantum decoherence entropy superposition
Laws
second law of thermodynamicsSchrödinger equationHeisenberg uncertainty principlePauli exclusion principleHawking radiationNoether's theorem
Original: arXiv:2505.02057v4 · CC BY 4.0 · bridge42worlds