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Space-Time Block Codes Based on Diagonalized Walsh-Hadamard Transform with Simple Decoupling

机译:基于对角线Walsh-Hadamard变换和简单解耦的空时分组码

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This paper presents space-time block codes (STBC) constructed by the orthogonalization of Walsh-Hadamard transform domain coefficients. The novel Walsh-Hadamard STBC (WHSTBC) provides full rate and full diversity order when the number of receive antennas is at least equal to the number of transmit antennas, with appropriate pre-coding of the PSK or QAM modulated symbols. Hadamard matrices exist for orders equal to N=2^n, where n >= 1 and lead to square WHSTBCs with minimal delay. The structure of WHSTBCs allow for simple decoupling and decoding. Simulation results and performance analysis are presented for N x N matrices with N=2, 4, and 8.
机译:本文提出了通过沃尔什-哈达玛变换域系数的正交化构造的时空分组码(STBC)。当接收天线的数量至少等于发射天线的数量时,新颖的Walsh-Hadamard STBC(WHSTBC)提供了全速率和全分集阶数,并且对PSK或QAM调制符号进行了适当的预编码。存在Hadamard矩阵,其阶数等于N = 2 ^ n,其中n> = 1,并以最小的延迟得出方形WHSTBC。 WHSTBC的结构允许简单的解耦和解码。给出了N = N,N = 2、4和8的N x N个矩阵的仿真结果和性能分析。

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