• Title/Summary/Keyword: Third-dimension Turbo Code(3D-Turbo code)

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Analysis Third-dimension Turbo Code for DVB-RCS Next Generation (DVB-RCS Next Generation을 위한 Third-dimension Turbo Code 분석)

  • Park, Tae-Doo;Kim, Min-Hyuk;Jung, Ji-Won
    • Journal of the Korea Institute of Information and Communication Engineering
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    • v.15 no.2
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    • pp.279-285
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    • 2011
  • The next generation wireless communication systems are required high BER performance better than present performance. Double binary Turbo code have error floor at high SNR, so it cannot be used in next generation wireless communication system. Therefore, many methods are proposed for overcome error floor at DVB-RCS NG(next generation). In this paper, we analysis structure of third-dimension Turbo code(3D-turbo code). 3D-Turbo code overcomes error flow by additive post-encoder in conventional DVB-RCS Turbo code. Performance of 3D-Turbo code is changed by post-encoder form, interleaving method, value of ${\lambda}$. So we are simulated by those parameter and proposed optimal form. By a result, performance of 3D-Turbo is better than conventional DVB-RCS Turbo code and it overcome error floor of conventional DVB-RCS Turbo code.

Analysis of Turbo Coding and Decoding Algorithm for DVB-RCS Next Generation (DVB-RCS Next Generation을 위한 터보 부복호화 방식 분석)

  • Kim, Min-Hyuk;Park, Tae-Doo;Lim, Byeong-Su;Lee, In-Ki;Oh, Deock-Gil;Jung, Ji-Won
    • The Journal of Korean Institute of Communications and Information Sciences
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    • v.36 no.9C
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    • pp.537-545
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    • 2011
  • This paper analyzed performance of three dimensional turbo code and turbo ${\Phi}$ codes proposed in the next generation DVB-RCS systems. In the view of turbo ${\Phi}$ codes, we proposed the optimal permutation and puncturing patterns for triple binary input data. We also proposed optimal post-encoder types and interleaving algorithm for three dimensional turbo codes. Based on optimal parameters, we simulated both turbo codes, and we confirmed that the performance of turbo ${\Phi}$ codes are better than that of three dimensional turbo codes. However, the complexity of turbo ${\Phi}$ is more complex than that of three dimensional turbo codes by 18%.