We present TQTC-1, a fully theoretical design for a monolithic tri-modal quantum transducer that integrates a 1550 nm photonic crystal nanobeam cavity, an Er³⁺ spin-qubit ensemble, and a GHz-frequency phononic resonator within a single KTaO₃ crystal. The architecture exploits the transverse optical (TO₁) soft phonon mode of this quantum paraelectric host to simultaneously enable optical–spin (Jaynes–Cummings), spin-electric (Stark), and optomechanical coupling channels through a unified single-Nb-electrode control scheme — the Soft-Mode Enabled Tri-Modal Control principle. A central innovation is the Information-Geometric Control (IGC) protocol: the voltage pulse is shaped as the geodesic on the Riemannian manifold defined by the nonlinear dielectric susceptibility χ (E) of KTaO₃. We derive the full geodesic equation from first principles (metric ds2=χ (E) dE2 ds² = (E) \, dE² ds2=χ (E) dE2, explicit Euler–Lagrange derivation, velocity substitution, and closed-form logistic/sigmoid solution) and demonstrate via QuTiP master-equation simulations that the IGC sigmoid suppresses mechanical phonon excitation by 4–5× compared with square pulses while maintaining gate fidelities of 94–97% in the realistic regime (FP≈100 FP 100 FP≈100). A simplified KTO Stark-shifter validation device (bulk/thin-film KTaO₃ with Nb electrodes) is modeled and shown to yield 3. 3× lower displacement amplitude and 11× lower mechanical energy. The paper includes corrected Stark tuning sensitivities (20–200 MHz/V), Purcell-factor bounds contingent on the unknown cryogenic optical absorption α (1550 nm), robustness analyses against higher absorption and doubled inhomogeneous broadening, and a clear four-phase experimental roadmap with go/no-go criteria. An appendix provides the complete analytic integration of the geodesic ODE. Full QuTiP notebooks are supplied in the Supplemental Material. This work offers a high-risk, high-reward pathway toward a single-material, millikelvin-compatible microwave-to-optical quantum transducer for superconducting qubit networks and distributed quantum computing, while introducing a general geometric control technique applicable to other piezo-optomechanical and strain-tuned systems.
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Francis Procaccia (Mon,) studied this question.
www.synapsesocial.com/papers/69fd7f0dbfa21ec5bbf07748 — DOI: https://doi.org/10.5281/zenodo.20045942
Francis Procaccia
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