基于Kalman滤波的水声混合双向迭代信道均衡算法

Translated title of the contribution: Hybrid Bi-directional Turbo Equalization for Underwater Acoustic Communications Based on Kalman Filter

Binbin Yang, Shefeng Yan*, Shaochen Zhang, Zihao Ye

*Corresponding author for this work

Research output: Contribution to journalArticlepeer-review

1 Citation (Scopus)

Abstract

In underwater acoustic channel equalization, the channel estimation-based equalization has better performance theoretically, but the high computational complexity limits its practical applications. To solve this problem, an iterative Kalman equalizer based on Kalman filter and Turbo equalization is proposed firstly, which realizes iterative channel estimation and iterative Kalman equalization based on soft symbols generated by the channel decoder, and the complexity is about one order of magnitude lower than that of conventional methods. Secondly, aiming at the error transmission of a single equalization algorithm and single direction Turbo equalizer structure, a hybrid bi-directional Turbo equalizer based on iterative Kalman equalizer and Improved Proportional Normalized LMS (IPNLMS) adaptive equalizer is designed, which improves the convergence speed and equalization performance of the adaptive equalizer, and reduces the error transmission through bi-directional equalization gain. The proposed hybrid bi-directional Turbo equalization for underwater acoustic communications based on the Kalman filter is verified by theoretical analysis and simulation.

Translated title of the contributionHybrid Bi-directional Turbo Equalization for Underwater Acoustic Communications Based on Kalman Filter
Original languageChinese (Traditional)
Pages (from-to)1879-1886
Number of pages8
JournalDianzi Yu Xinxi Xuebao/Journal of Electronics and Information Technology
Volume44
Issue number6
DOIs
Publication statusPublished - Jun 2022
Externally publishedYes

Fingerprint

Dive into the research topics of 'Hybrid Bi-directional Turbo Equalization for Underwater Acoustic Communications Based on Kalman Filter'. Together they form a unique fingerprint.

Cite this