Abstract:
We determine the resource scaling of machine learning-based quantum state reconstruction methods, in terms of inference and training, for systems of up to four qubits whe...Show MoreMetadata
Abstract:
We determine the resource scaling of machine learning-based quantum state reconstruction methods, in terms of inference and training, for systems of up to four qubits when constrained to pure states. Further, we examine system performance in the low-count regime, likely to be encountered in the tomography of high-dimensional systems. Finally, we implement our quantum state reconstruction method on an IBM Q quantum computer, and compare against both unconstrained and constrained MLE state reconstruction.
Published in: IEEE Transactions on Quantum Engineering ( Volume: 2)
Funding Agency:
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- IEEE Keywords
- Index Terms
- Machine Learning ,
- Quantum State ,
- Quantum State Reconstruction ,
- Maximum Likelihood Estimation ,
- Reconstruction Method ,
- Quantum Computing ,
- Pure State ,
- Neural Network ,
- Training Set ,
- Validation Set ,
- Network Training ,
- Trainable Parameters ,
- Hilbert Space ,
- Mixed State ,
- Neural Network Training ,
- Density Matrix ,
- Random Conditions ,
- Statistical Noise ,
- Separate Networks ,
- Combination Of Operators ,
- Ideal Data ,
- Quantum State Tomography ,
- Quantum Circuit ,
- Constrained Method ,
- Gaussian Likelihood ,
- Qubit State ,
- Cholesky Decomposition ,
- Lower Triangular ,
- Upper Inset
- Author Keywords
Keywords assist with retrieval of results and provide a means to discovering other relevant content. Learn more.
- IEEE Keywords
- Index Terms
- Machine Learning ,
- Quantum State ,
- Quantum State Reconstruction ,
- Maximum Likelihood Estimation ,
- Reconstruction Method ,
- Quantum Computing ,
- Pure State ,
- Neural Network ,
- Training Set ,
- Validation Set ,
- Network Training ,
- Trainable Parameters ,
- Hilbert Space ,
- Mixed State ,
- Neural Network Training ,
- Density Matrix ,
- Random Conditions ,
- Statistical Noise ,
- Separate Networks ,
- Combination Of Operators ,
- Ideal Data ,
- Quantum State Tomography ,
- Quantum Circuit ,
- Constrained Method ,
- Gaussian Likelihood ,
- Qubit State ,
- Cholesky Decomposition ,
- Lower Triangular ,
- Upper Inset
- Author Keywords