Quantum Turbo Decoding for Quantum Channels Exhibiting Memory
Inspired by the success of classical turbo codes, quantum turbo codes (QTCs) have also been conceived for near-hashing-bound transmission of quantum information over memoryless quantum channels. However, in real physical situations, the memoryless channel assumption may not be well justified, since...
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description | Inspired by the success of classical turbo codes, quantum turbo codes (QTCs) have also been conceived for near-hashing-bound transmission of quantum information over memoryless quantum channels. However, in real physical situations, the memoryless channel assumption may not be well justified, since the channel often exhibits memory of previous error events. Here, we investigate the performance of QTCs over depolarizing channels exhibiting memory and we show that they suffer from a performance degradation at low depolarizing probability values. In order to circumvent the performance degradation issue, we conceive a new coding scheme termed quantum turbo coding scheme exploiting error-correlation (QTC-EEC) that is capable of utilizing the error-correlation while performing the iterative decoding at the receiver. The proposed QTC-EEC can achieve convergence threshold at a higher depolarizing probability for channels with a higher value of correlation parameter and achieve performance near to the capacity. Finally, we propose a joint decoding and estimation scheme for our QTC-EEC relying on the correlation estimation (QTC-EEC-E) designed for more realistic quantum systems with unknown correlation parameter. Simulation results reveal that the proposed QTC-EEC-E can achieve the same performance as that of the ideal system of known correlation parameter and hence demonstrate the accurate estimation of the proposed QTC-EEC-E. |
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However, in real physical situations, the memoryless channel assumption may not be well justified, since the channel often exhibits memory of previous error events. Here, we investigate the performance of QTCs over depolarizing channels exhibiting memory and we show that they suffer from a performance degradation at low depolarizing probability values. In order to circumvent the performance degradation issue, we conceive a new coding scheme termed quantum turbo coding scheme exploiting error-correlation (QTC-EEC) that is capable of utilizing the error-correlation while performing the iterative decoding at the receiver. The proposed QTC-EEC can achieve convergence threshold at a higher depolarizing probability for channels with a higher value of correlation parameter and achieve performance near to the capacity. Finally, we propose a joint decoding and estimation scheme for our QTC-EEC relying on the correlation estimation (QTC-EEC-E) designed for more realistic quantum systems with unknown correlation parameter. Simulation results reveal that the proposed QTC-EEC-E can achieve the same performance as that of the ideal system of known correlation parameter and hence demonstrate the accurate estimation of the proposed QTC-EEC-E.</description><identifier>ISSN: 2169-3536</identifier><identifier>EISSN: 2169-3536</identifier><identifier>DOI: 10.1109/ACCESS.2018.2808373</identifier><identifier>CODEN: IAECCG</identifier><language>eng</language><publisher>Piscataway: IEEE</publisher><subject>Channels ; Codes ; Coding ; Correlation ; Decoding ; Depolarization ; Error analysis ; Estimation ; iterative decoding ; Markov process ; Markov processes ; Markovian correlated-noise ; Memoryless systems ; Parameter estimation ; Performance degradation ; Quantum channels with memory ; quantum error-correction codes ; Quantum phenomena ; quantum turbo codes ; Turbo codes</subject><ispartof>IEEE access, 2018-01, Vol.6, p.12369-12381</ispartof><rights>Copyright The Institute of Electrical and Electronics Engineers, Inc. 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Finally, we propose a joint decoding and estimation scheme for our QTC-EEC relying on the correlation estimation (QTC-EEC-E) designed for more realistic quantum systems with unknown correlation parameter. Simulation results reveal that the proposed QTC-EEC-E can achieve the same performance as that of the ideal system of known correlation parameter and hence demonstrate the accurate estimation of the proposed QTC-EEC-E.</description><subject>Channels</subject><subject>Codes</subject><subject>Coding</subject><subject>Correlation</subject><subject>Decoding</subject><subject>Depolarization</subject><subject>Error analysis</subject><subject>Estimation</subject><subject>iterative decoding</subject><subject>Markov process</subject><subject>Markov processes</subject><subject>Markovian correlated-noise</subject><subject>Memoryless systems</subject><subject>Parameter estimation</subject><subject>Performance degradation</subject><subject>Quantum channels with memory</subject><subject>quantum error-correction codes</subject><subject>Quantum phenomena</subject><subject>quantum turbo codes</subject><subject>Turbo codes</subject><issn>2169-3536</issn><issn>2169-3536</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>2018</creationdate><recordtype>article</recordtype><sourceid>ESBDL</sourceid><sourceid>RIE</sourceid><sourceid>DOA</sourceid><recordid>eNpNUE1Lw0AQXUTBUvsLegl4Tt3PbPbgocSqBUWkvS-bzWyb0mbrJgH7701MLc5hZngz783wEJoSPCMEq4d5li1WqxnFJJ3RFKdMsis0oiRRMRMsuf7X36JJXe9wF2kHCTlCj5-tqZr2EK3bkPvoCawvymoTOR-iv1G2NVUF-zpafG_LvGz6-TscfDjdoRtn9jVMznWM1s-LdfYav328LLP5W2w5TpuYslxZYRIsClDOJrnpEnEMJDbArWQi5YSAYJYUQBMoqM0F44UqGCcCszFaDrKFNzt9DOXBhJP2ptS_gA8bbUJT2j1o51ROeF4QCYI7LI0BmUhnCXUOOCWd1v2gdQz-q4W60Tvfhqr7XlMu-kc4kd0WG7Zs8HUdwF2uEqx71_Xguu5d12fXO9Z0YJUAcGGkVClOJfsBUKF9gA</recordid><startdate>20180101</startdate><enddate>20180101</enddate><creator>Mohd Izhar, Mohd Azri</creator><creator>Babar, Zunaira</creator><creator>Nguyen, Hung Viet</creator><creator>Botsinis, Panagiotis</creator><creator>Alanis, Dimitrios</creator><creator>Chandra, Daryus</creator><creator>Ng, Soon Xin</creator><creator>Hanzo, Lajos</creator><general>IEEE</general><general>The Institute of Electrical and Electronics Engineers, Inc. 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subjects | Channels Codes Coding Correlation Decoding Depolarization Error analysis Estimation iterative decoding Markov process Markov processes Markovian correlated-noise Memoryless systems Parameter estimation Performance degradation Quantum channels with memory quantum error-correction codes Quantum phenomena quantum turbo codes Turbo codes |
title | Quantum Turbo Decoding for Quantum Channels Exhibiting Memory |
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