Experimental demonstration of patch-based surface-code logical operations (routing, CNOT, Hadamard, phase) on distance-3 patches in a 107-qubit superconducting processor without post-selection.
Stim: a fast stabilizer circuit simulator
4 Pith papers cite this work. Polarity classification is still indexing.
citation-role summary
citation-polarity summary
fields
quant-ph 4years
2026 4verdicts
UNVERDICTED 4roles
dataset 1polarities
background 1representative citing papers
Neural decoder for quantum LDPC codes achieves ~10^{-10} logical error at 0.1% physical error with 17x improvement and high throughput, enabling practical fault tolerance at modest code sizes.
PAEMS is a new adaptive qubit error model that reduces timelike, spacelike, and spacetime error correlations by 19.5×, 9.3×, and 5.2× on IBM QPUs while outperforming Google's SI1000 model by 58-73% across multiple platforms.
Shor's algorithm for cryptographically relevant problems becomes feasible on neutral-atom systems with as few as 10,000 reconfigurable physical qubits via high-rate quantum error correction.
citing papers explorer
-
Surface code logical operations on a superconducting quantum processor
Experimental demonstration of patch-based surface-code logical operations (routing, CNOT, Hadamard, phase) on distance-3 patches in a 107-qubit superconducting processor without post-selection.
-
Scalable Neural Decoders for Practical Fault-Tolerant Quantum Computation
Neural decoder for quantum LDPC codes achieves ~10^{-10} logical error at 0.1% physical error with 17x improvement and high throughput, enabling practical fault tolerance at modest code sizes.
-
PAEMS: Precise and Adaptive Error Model for Superconducting Quantum Processors
PAEMS is a new adaptive qubit error model that reduces timelike, spacelike, and spacetime error correlations by 19.5×, 9.3×, and 5.2× on IBM QPUs while outperforming Google's SI1000 model by 58-73% across multiple platforms.
-
Shor's algorithm is possible with as few as 10,000 reconfigurable atomic qubits
Shor's algorithm for cryptographically relevant problems becomes feasible on neutral-atom systems with as few as 10,000 reconfigurable physical qubits via high-rate quantum error correction.