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This seminar details experimental advances in superconducting quantum networks, specifically focusing on autonomously stabilizing remote entanglement despite photonic channel losses. The presentation outlines two key strategies: using cascaded systems to create correlated baths for noise resilience and employing erasure conversion via higher-dimensional logical qubits to detect photon loss. These developments are critical steps toward building scalable, multi-node quantum internet infrastructure.
BERKLELEY AMO/QI SEMINAR: Wolfgang Pfaff, UIUC
Loss-protected entanglement distribution in superconducting quantum networks October 7, 2026 The post BERKLELEY AMO/QI SEMINAR: Wolfgang Pfaff, UIUC appeared first on Challenge Institute for Quantum Computation.
Entanglement between separated qubits is a key ingredient for quantum networks and modular quantum processors. The photonic channels used to distribute quantum states are typically lossy, however, demanding strategies and protocols that allow faithful entanglement distribution in open systems.
Here, I will present two complementary experimental directions tackling this challenge, building on the development of low-loss interconnect hardware for superconducting qubits [1].
First, I will discuss our efforts to autonomously stabilize remote entanglement in an open network [2]. To this end, we have realized a low-loss cascaded system in which interference of unidirectionally propagating photons acts as a nonlocal, correlated bath. With this approach we have observed driven-dissipatively stabilized remote entanglement.
Second, I will discuss an approach for loss-detection inspired by quantum error correction. Using higher-dimensional logical qubit encodings, we are able to utilize leakage levels outside the logical subspace to herald photon loss through a so-called erasure conversion.
These approaches set the stage for noise-resilient and scalable multi-node networks.
[1] M. Mollenhauer, A. Irfan, X. Cao, et al., Nat Electron 8, 610 (2025)[2] A. Irfan, K. Singirikonda, et al., Phys. Rev. X 16, 031004 (2026)
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