Quantum Teleportation Error Suppression Algorithm Based on Convolutional Neural Networks and Quantum Topological Semion Codes

Quantum error correction (QEC) is a key technique for building scalable quantum computers that can be used to mitigate the effects of errors on physical quantum bits. Since quantum states are more or less affected by noise, errors are inevitable. Traditional QEC codes face huge challenges. Therefore...

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Bibliographic Details
Published inQuantum engineering Vol. 2022; pp. 1 - 10
Main Authors Cao, Qian, Wang, Hao-Wen, Qu, Ying-Jie, Xue, Yun-Jia, Wang, Shu-Mei
Format Journal Article
LanguageEnglish
Published Hoboken Hindawi 24.11.2022
John Wiley & Sons, Inc
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Summary:Quantum error correction (QEC) is a key technique for building scalable quantum computers that can be used to mitigate the effects of errors on physical quantum bits. Since quantum states are more or less affected by noise, errors are inevitable. Traditional QEC codes face huge challenges. Therefore, designing an error suppression algorithm based on neural networks (NN) and quantum topological error correction (QTEC) codes is particularly important for quantum teleportation. In this paper, QTEC codes: semion codes—a greater than 2 dimensional (2D) error correction code based on the double semion model—are used to suppress errors during quantum teleportation, using a NN to build a decoder based on semion codes and to simulate the quantum information error suppression process and the suppression effect. The proposed convolutional neural network (CNN) decoder is suitable for small distance topological semion codes. The aim is to optimize the NN for better decoder performance while deriving the relationship between decoder performance and slope and pseudothreshold during training and calculate the thresholds for different noise areas when the code distances are the same, Pthreshold=0.082 for Area<0.007 dB and Pthreshold=0.096 for Area<0.01 dB. This paper demonstrates the ability of CNNs to suppress errors in quantum transmission information and the great potential of NNs in the field of quantum computing.
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ISSN:2577-0470
2577-0470
DOI:10.1155/2022/6245336