A hypersphere-like non-Abelian Yang monopole is identified in the 5D parameter space of a 4D non-Hermitian system and topologically characterized via the second Chern number.
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A streamlined framework for nonadiabatic geometric quantum gates on superconducting qubits achieves O(ε^4) infidelity scaling against Rabi amplitude errors, outperforming conventional dynamical gates.
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A hypersphere-like non-Abelian Yang monopole and its topological characterization
A hypersphere-like non-Abelian Yang monopole is identified in the 5D parameter space of a 4D non-Hermitian system and topologically characterized via the second Chern number.
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Engineered Robustness for Nonadiabatic Geometric Quantum Gates
A streamlined framework for nonadiabatic geometric quantum gates on superconducting qubits achieves O(ε^4) infidelity scaling against Rabi amplitude errors, outperforming conventional dynamical gates.