Three entangling gate types (ZZ, ZX, YY) for group-IV color centers are analyzed via dynamical decoupling, double-quantum transitions, optimal control, and algebraic decomposition, yielding quantum speed limits and practical protocol comparisons.
Optimal Two-Qubit Gates for Group-IV Color-Centers in Diamond
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abstract
Color centers associated with group-IV dopants in diamond with long-lived nuclear spins have emerged as major candidates for distributed quantum computing nodes and quantum repeaters. Several proof-of-principle experiments have already been demonstrated. A key operation for long-distance entanglement-distribution protocols are fast and robust gates between the electron spin and a nuclear spin. Here, we investigate numerically for an existing experimental platform of a Germanium-vacancy (GeV) center with a strongly-coupled ${}^{13}$C spin, how such gates can be implemented via quantum optimal control. In the presence of realistic noise we investigate different parameter regimes and gate operations and obtain robust two-qubit gates with fidelities exceeding $99.9 \%$. The framework provides a scalable strategy for group-IV quantum nodes and can be adapted to related architectures.
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quant-ph 1years
2026 1verdicts
CONDITIONAL 1representative citing papers
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Control Protocols for Entangling Gates for Group-IV Color-Centers in Diamond
Three entangling gate types (ZZ, ZX, YY) for group-IV color centers are analyzed via dynamical decoupling, double-quantum transitions, optimal control, and algebraic decomposition, yielding quantum speed limits and practical protocol comparisons.