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Towards early fault tolerance on a 2$\times$N array of qubits equipped with shuttling
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abstract
It is well understood that a two-dimensional grid of locally-interacting qubits is a promising platform for achieving fault tolerant quantum computing. However in the near-future, it may prove less challenging to develop lower dimensional structures. In this paper, we show that such constrained architectures can also support fault tolerance; specifically we explore a 2$\times$N array of qubits where the interactions between non-neighbouring qubits are enabled by shuttling the logical information along the rows of the array. Despite the apparent constraints of this setup, we demonstrate that error correction is possible and identify the classes of codes that are naturally suited to this platform. Focusing on silicon spin qubits as a practical example of qubits believed to meet our requirements, we provide a protocol for achieving full universal quantum computation with the surface code, while also addressing the additional constraints that are specific to a silicon spin qubit device. Through numerical simulations, we evaluate the performance of this architecture using a realistic noise model, demonstrating that both surface code and more complex qLDPC codes efficiently suppress gate and shuttling noise to a level that allows for the execution of quantum algorithms within the classically intractable regime. This work thus brings us one step closer to the execution of quantum algorithms that outperform classical machines.
Forward citations
Cited by 2 Pith papers
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Snakes on a Plane: mobile, low dimensional logical qubits on a 2D surface
A shuttling-based silicon-spin architecture with logical qubits as mobile 1D strings can tolerate static defects by detecting them with monitor qubits and complementary-gap filtering, then reversing suspected corrupti...
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Short two-qubit pulse sequences for exchange-only spin qubits in 2D layouts
A shortest-path swap-routing method produces pulse sequences for two-qubit exchange-only gates on 450 planar six-dot topologies, with experimental truth-table checks on Intel hardware.
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