Stabilizer Rank at Claude Herrington blog

Stabilizer Rank. We generalize their approximate stabilizer rank method for weak simulation to qudits and obtain the scaling of the. The approximate stabilizer rank of a quantum state is the minimum number of terms in any approximate decomposition of that state into. Approximate stabilizer rank of a state ψ to a stabilizer delity f(ψ) de ned as the maximum overlap between ψand stabilizer states. Finally, there exists a positive real number λδ such that for every θ ∈. If it furthermore holds that |θ| > 1, then χδ(ψθ n) = o(1).

QIP 2022 New techniques for bounding stabilizer rank (Benjamin Lovitz
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If it furthermore holds that |θ| > 1, then χδ(ψθ n) = o(1). Finally, there exists a positive real number λδ such that for every θ ∈. Approximate stabilizer rank of a state ψ to a stabilizer delity f(ψ) de ned as the maximum overlap between ψand stabilizer states. The approximate stabilizer rank of a quantum state is the minimum number of terms in any approximate decomposition of that state into. We generalize their approximate stabilizer rank method for weak simulation to qudits and obtain the scaling of the.

QIP 2022 New techniques for bounding stabilizer rank (Benjamin Lovitz

Stabilizer Rank Approximate stabilizer rank of a state ψ to a stabilizer delity f(ψ) de ned as the maximum overlap between ψand stabilizer states. If it furthermore holds that |θ| > 1, then χδ(ψθ n) = o(1). Approximate stabilizer rank of a state ψ to a stabilizer delity f(ψ) de ned as the maximum overlap between ψand stabilizer states. We generalize their approximate stabilizer rank method for weak simulation to qudits and obtain the scaling of the. The approximate stabilizer rank of a quantum state is the minimum number of terms in any approximate decomposition of that state into. Finally, there exists a positive real number λδ such that for every θ ∈.

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