C(δ ⃗θ+νu)−C(δ ⃗θ) ν uj # . Stacking the coordinates proves the claim. Lemma 20(Hessian identity of Gaussian smoothing).For everyδ ⃗θ∈P, we have ∇2Cν(δ⃗θ) =E u

One-time control drift optimization in the nonconvex regime We now consider the time-independent setting, namely the case where the drift is fixed throughout the optimization proce

1 Pith paper cite this work. Polarity classification is still indexing.

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Provably Efficient Self-Calibrating Quantum Fault Tolerance

quant-ph · 2026-08-06 · conditional · novelty 7.0

Syndrome detection rates are locally convex in drifted control parameters after Pauli twirling, giving O(1/ε²) self-calibration that is code-distance-independent for local LDPC codes.

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Provably Efficient Self-Calibrating Quantum Fault Tolerance quant-ph · 2026-08-06 · conditional · none · ref 7
Syndrome detection rates are locally convex in drifted control parameters after Pauli twirling, giving O(1/ε²) self-calibration that is code-distance-independent for local LDPC codes.

C(δ ⃗θ+νu)−C(δ ⃗θ) ν uj # . Stacking the coordinates proves the claim. Lemma 20(Hessian identity of Gaussian smoothing).For everyδ ⃗θ∈P, we have ∇2Cν(δ⃗θ) =E u

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