Nonlocal magic in fermionic Gaussian states is bounded by the entanglement spectrum of the covariance matrix, is extensive in the Haar ensemble, peaks at criticality in the Kitaev chain, and grows diffusively under random circuits.
Title resolution pending
4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
fields
quant-ph 4years
2026 4verdicts
UNVERDICTED 4representative citing papers
Continuous coherent noise modeled via von Mises-Fisher rotations degrades logical performance in quantum error-correcting codes more than equivalent Pauli noise.
Qubit allocation techniques for distributed color-code logical qubits achieve a 10% reduction in nonlocal gates that scales with more qubits, plus evaluations of methods for universal gate sets including a logical-swaps approach.
Quantum error correction encoding requires energy that scales exponentially with desired precision, varying by code and physical realization.
citing papers explorer
-
Nonlocal nonstabilizerness in free fermion models
Nonlocal magic in fermionic Gaussian states is bounded by the entanglement spectrum of the covariance matrix, is extensive in the Haar ensemble, peaks at criticality in the Kitaev chain, and grows diffusively under random circuits.
-
Continuous Noise Model for Quantum Circuits
Continuous coherent noise modeled via von Mises-Fisher rotations degrades logical performance in quantum error-correcting codes more than equivalent Pauli noise.
-
Near-Term Reduction in Nonlocal Gate Count from Distributed Logical Qubits
Qubit allocation techniques for distributed color-code logical qubits achieve a 10% reduction in nonlocal gates that scales with more qubits, plus evaluations of methods for universal gate sets including a logical-swaps approach.
-
Energy-error tradeoff in encoding quantum error correction
Quantum error correction encoding requires energy that scales exponentially with desired precision, varying by code and physical realization.