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Circuit Design for a Star-shaped Spin-Qubit Processor via Algebraic Decomposition and Optimal Control
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Circuit Design for a Star-shaped Spin-Qubit Processor via Algebraic Decomposition and Optimal Control
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As quantum processing units grow in size and precision we enter the stage where quantum algorithms can be tested on actual quantum devices. To implement a given quantum circuit on a given quantum device, one has to express the circuit in terms of the gates that can be efficiently realized on the device. We propose an algorithm based on algebraic circuit decomposition for tailored application of optimal-control gates for quantum computing platforms with star-shaped topologies. We then show numerically how the resulting circuits can be implemented on a quantum processing unit consisting of a nitrogen-vacancy center in diamond and surrounding nuclear spins.
Forward citations
Cited by 3 Pith papers
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Quantum circuit partition as a maze: emerging percolation transition via path finding
Quantum circuit partitioning is formalized as a maze path problem, revealing a percolation phase transition that separates partitionable from non-partitionable regimes when the CNOT-to-qubit ratio is near one.
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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 pr...
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Optimal Two-Qubit Gates for Group-IV Color-Centers in Diamond
Numerical optimal control produces robust two-qubit gates exceeding 99.9% fidelity for a GeV-13C system under realistic noise.
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