ResearchPod Summary
Continuous-variable (CV) quantum information processing requires non-Gaussian resource states to achieve universal quantum computation and fault tolerance. The Gottesman-Kitaev-Preskill (GKP) state is a primary candidate for this, as it encodes logical qubits into periodic grid structures in phase space. While ideal GKP states are unphysical due to their infinite energy, finite-energy approximations—specifically the qunaught state—are essential for practical architectures. Current optical methods for generating these states often suffer from low success probabilities, motivating the search for more efficient, scalable generation protocols.
This paper introduces a hybrid approach that leverages the deterministic nature of cavity quantum electrodynamics (QED). The protocol consists of three main stages:
The proposed scheme bridges the gap between high-quality bosonic encodings and industry-relevant quantum technologies. By utilizing quantum dot-cavity systems, the protocol is compatible with telecom wavelengths and integrated photonics, offering a path toward scalable, room-temperature-compatible quantum networks. The numerical analysis provided in the paper demonstrates that this approach can achieve higher success rates than existing bulk-optical or photon-subtraction-based methods, providing a concrete roadmap for experimental implementation.
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