Z_N bivariate-bicycle codes have essential topological properties determined by their Z_p prime-factor counterparts, enabling generalization of algebraic-geometric methods to anyon fusion rules and resolution of quasifractonic behavior via symmetry-enriched topological order.
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A new optimal-control scheme achieves high-fidelity two-qubit iSWAP gates for Rydberg atoms at separations exceeding 20 micrometers through coherent excitation-exchange-deexcitation dynamics.
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Symmetry-enriched topological order and quasifractonic behavior in $\mathbb{Z}_N$ stabilizer codes
Z_N bivariate-bicycle codes have essential topological properties determined by their Z_p prime-factor counterparts, enabling generalization of algebraic-geometric methods to anyon fusion rules and resolution of quasifractonic behavior via symmetry-enriched topological order.
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Fast Quantum Gates for Neutral Atoms Separated by a Few Tens of Micrometers
A new optimal-control scheme achieves high-fidelity two-qubit iSWAP gates for Rydberg atoms at separations exceeding 20 micrometers through coherent excitation-exchange-deexcitation dynamics.