Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding | Paper Citation Record

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Elitzur, Impossibility of spontaneously breaking local sym- metries, Phys

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Nishimori, Exact results and critical properties of the Ising model with competing interactions, Journal of Physics C: Solid State Physics13, 4071 (1980)

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Nishimori, Internal Energy, Specific Heat and Correlation Function of the Bond-Random Ising Model, Progress of Theo- retical Physics66, 1169 (1981)

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Nishimori, Statistical Physics of Spin Glasses and Information Processing (Oxford University Press, Oxford, 2001)

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Dennis, A

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This paper cites Decoding Measurement-Prepared Quantum Phases and Transitions: from Ising model to gauge theory, and beyond.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Decoding Measurement-Prepared Quantum Phases and Transitions: from Ising model to gauge theory, and beyond

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Iba, The Nishimori line and Bayesian statistics, J

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding P ¨utz, S

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Nahum and J

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This paper cites Higher Nishimori Criticality and Exact Results at the Learning Transition of Deformed Toric Codes.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Higher Nishimori Criticality and Exact Results at the Learning Transition of Deformed Toric Codes

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This paper cites Bayesian phase transition for the critical Ising model: Enlarged replica symmetry in the epsilon expansion and in 2D.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Bayesian phase transition for the critical Ising model: Enlarged replica symmetry in the epsilon expansion and in 2D

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Carlson, J

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Takeda, T

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Ohzeki and J

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Wan, X.-D

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding [53, 54], as they count the degree of the integer-moment observable, not the replica number of an aver- aged free energy

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Observation 57b3816a-7948-467f-83b7-3548bd7db34e · outbound

This paper cites Nishimori Threshold Es- timation for Bayesian Inference andZ q Surface Code Decod- ing.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Nishimori Threshold Es- timation for Bayesian Inference andZ q Surface Code Decod- ing

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Observation 0b5ba568-a860-404f-aab0-1f10692bd40f · outbound

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Aizenman and J

Reference 63

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Cardy and J

Reference 64

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Observation 48a4fbab-3f25-4429-9f45-eac327e52762 · outbound

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Duclos-Cianci and D

Reference 65

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Nishimori and K

Reference 66

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Mezard and A

Reference 67

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Reference 68

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Reference 69

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Observation 0faa814c-7186-4a3d-a973-bf50fb5a9613 · outbound

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Onsager, Crystal Statistics

Reference 70

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Reference 71

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Reference 72

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Observation 36130465-b901-4c1c-b095-3a23373b5ce0 · outbound

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Lundow and K

Reference 73

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Observation d401eaf5-94c7-4dd4-a10c-369748811604 · outbound

This paper cites Lundow and K.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Lundow and K

Reference 74

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Observation fc4a843a-095f-49d6-80c7-c4f4dea50db1 · outbound

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Li, L.-P

Reference 75

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Observation 158ba06a-ea16-4f61-8856-c6299f0c93bd · outbound

This paper cites Hasenbusch, Monte Carlo study of an improved clock model in three dimensions, Phys.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Hasenbusch, Monte Carlo study of an improved clock model in three dimensions, Phys

Reference 76

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Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Unresolved cited work

Reference 77

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Observation bfb2d39a-77db-4519-9070-7298d2d5207d · outbound

This paper cites The Ising Hamiltonian has the formH=− P ij σiσj.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding The Ising Hamiltonian has the formH=− P ij σiσj

Reference 78

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Observation 8a8f45cd-cc54-45a0-85fb-61799ecb970e · outbound

This paper cites The two clock angles are0andπ, so the cosine becomes a sign.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding The two clock angles are0andπ, so the cosine becomes a sign

Reference 79

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Observation 6abd7c63-7230-44e0-bb75-9c9d6e94e708 · outbound

This paper cites Grouping them by identical logarithms leaves only three groups with nonzero totalX 1 coefficient.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Grouping them by identical logarithms leaves only three groups with nonzero totalX 1 coefficient

Reference 80

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Observation b45f66a8-e647-4d30-8083-b3eb7f0b1928 · outbound

This paper cites Forq= 4, Eq.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding Forq= 4, Eq

Reference 81

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Observation f35b1c11-f51b-44fa-845d-859f9e93f010 · outbound

This paper cites The representative triples(a, b, c)below stand for translation- reduced replica configurations(0, a, b, c).

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding The representative triples(a, b, c)below stand for translation- reduced replica configurations(0, a, b, c)

Reference 82

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Observation 102b6caa-0392-46dc-863a-ebe0de4a1bcb · outbound

This paper cites This is still an exact calculation: all6 3 translation-reduced configurations are accounted for by the grouped coefficients.

Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding This is still an exact calculation: all6 3 translation-reduced configurations are accounted for by the grouped coefficients

Reference 83

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