Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder | Paper Citation Record

Observation 4468494c-7c2c-46f2-a16e-53e174a0211d · outbound

This paper cites (9), and the expected utility in Eq.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder (9), and the expected utility in Eq

Reference 1

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Observation 1c1b0930-2361-42f5-929e-9417e6eed7e6 · outbound

This paper cites The expected utility in the form Eq.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder The expected utility in the form Eq

Reference 2

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Observation f6c10368-2f6b-4a96-88a5-fc41c94e2f2d · outbound

This paper cites The former two we study for the lin- ear system sizes of up toL= 20andL= 32, respectively, while the latter two are amenable to the lattice sizesL= 256 andL= 64, respectively.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder The former two we study for the lin- ear system sizes of up toL= 20andL= 32, respectively, while the latter two are amenable to the lattice sizesL= 256 andL= 64, respectively

Reference 3

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This paper cites 9.Second momentC (2) c and domain-wall entropyI c.The data are presented along the radial linet A =t B =π/4−t rad.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder 9.Second momentC (2) c and domain-wall entropyI c.The data are presented along the radial linet A =t B =π/4−t rad

Reference 4

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This paper cites Therefore, for a specific configurations, we computeC s as a contraction of the tensor network closely following Ref.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Therefore, for a specific configurations, we computeC s as a contraction of the tensor network closely following Ref

Reference 5

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

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Observation 18b315bc-4889-40a7-a4a3-e4a4dbad59a7 · outbound

This paper cites For concrete- ness, we assume that the logical state is|1⟩ L, and the logical information is restored by the decoder if⟨ ˆMz⟩dec >0.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder For concrete- ness, we assume that the logical state is|1⟩ L, and the logical information is restored by the decoder if⟨ ˆMz⟩dec >0

Reference 7

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Observation bdde9cc2-9a2c-4deb-80ea-95f3c7de7272 · outbound

This paper cites This choice of utility function is analytically intractable due to the nonlinearity of theθ-function.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder This choice of utility function is analytically intractable due to the nonlinearity of theθ-function

Reference 8

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

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Observation 367cb058-8a7f-46f3-91df-fd949f7fe97b · outbound

This paper cites Leibfried, M.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Leibfried, M

Reference 11

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This paper cites Giovannetti, S.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Giovannetti, S

Reference 12

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This paper cites Giovannetti, S.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Giovannetti, S

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Hillery, V

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Cleve, D

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This paper cites Chen, A.-N.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Chen, A.-N

Reference 17

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

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This paper cites de Bone, R.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder de Bone, R

Reference 20

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

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This paper cites Guillaud and M.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Guillaud and M

Reference 23

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This paper cites Takeda, A.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Takeda, A

Reference 24

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Observation 1e7301f3-665c-4a5f-872a-0edde40dd596 · outbound

This paper cites Bergamaschi and Y.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Bergamaschi and Y

Reference 25

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Putterman, K

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This paper cites Bravyi, M.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Bravyi, M

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

Reference 28

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Observation 2c54ee58-1ec6-421c-b10b-ada2eafa3464 · outbound

This paper cites Preskill, Quantum Computing in the NISQ era and beyond, Quantum2, 79 (2018).

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Preskill, Quantum Computing in the NISQ era and beyond, Quantum2, 79 (2018)

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Raussendorf and H

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This paper cites Efficiently preparing Schr\"odinger's cat, fractons and non-Abelian topological order in quantum devices.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Efficiently preparing Schr\"odinger's cat, fractons and non-Abelian topological order in quantum devices

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

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Decoding Measurement-Prepared Quantum Phases and Transitions: from Ising model to gauge theory, and beyond

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Observation 75647e72-a1ce-4eb0-a48d-e9c72237770c · outbound

This paper cites Dennis, A.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Dennis, A

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This paper cites deMarti iOlius, P.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder deMarti iOlius, P

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Kolmogorov, Blossom V: A New Implementation of a Min- imum Cost Perfect Matching Algorithm, Mathematical Pro- gramming Computation1, 43 (2009)

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Higgott and C

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This paper cites Nishimori, Exact results and critical properties of the Ising model with competing interactions, Journal of Physics C: Solid State Physics13, 4071 (1980).

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder 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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This paper cites Bravyi, M.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Bravyi, M

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Observation 291946ba-cd62-4f4b-8eaa-94f97b515dde · outbound

This paper cites It corresponds to the utility function UF (τ,σ) =θ 1 N P i σiτi −1 , whose Heaviside nonlinear- ity renders it analytically intractable.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder It corresponds to the utility function UF (τ,σ) =θ 1 N P i σiτi −1 , whose Heaviside nonlinear- ity renders it analytically intractable

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Quadratic Unconstrained Binary Optimization Problem Preprocessing: Theory and Empirical Analysis

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Observation 84237f2f-5bcf-4cb3-94b0-bf815e94c075 · outbound

This paper cites Meinerz, C.-Y.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Meinerz, C.-Y

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This paper cites Eastin and E.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Eastin and E

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Observation 463765b0-0c1d-4c17-afb8-14e975f50794 · outbound

This paper cites Bluvstein, S.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Bluvstein, S

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This paper cites Horsman, A.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Horsman, A

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Observation 7313243c-51d9-4980-90fd-5f7ef48fffb3 · outbound

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Litinski, A Game of Surface Codes: Large-Scale Quantum Computing with Lattice Surgery, Quantum3, 128 (2019)

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This paper cites Optimal De- coding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Optimal De- coding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder

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This paper cites Kager, M.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Kager, M

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Chelkak, D

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Krislock, J

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Observation c872a554-e871-43b4-932f-d1251fe3b461 · outbound

This paper cites Wan, X.-D.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Wan, X.-D

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This paper cites Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Nishimori Threshold Estimation for Bayesian Inference and $\mathbb{Z}_q$ Surface Code Decoding

Reference 63

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Observation d849b46d-a006-4635-b17b-e053c64a46cc · outbound

This paper cites Roser, H.

Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Roser, H

Reference 64

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Optimal Decoding for Measurement-Based GHZ State Preparation: The Maximum-Utility Decoder Unresolved cited work

Reference 65

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