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Cramer-Rao Bounds of DOA Estimates for BPSK and QPSK Modulated Signals

机译:BPSK和QPSK调制信号的DOA估计的Cramer-Rao界

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This paper focuses on the stochastic Cramer-Rao bound (CRB) of direction of arrival (DOA) estimates for binary phase-shift keying (BPSK) and quaternary phase-shift keying (QPSK) modulated signals corrupted by additive circular complex Gaussian noise. Explicit expressions of the CRB for the DOA parameter alone in the case of a single signal waveform are given. These CRBs are compared, on the one hand, with those obtained with different a priori knowledge and, on the other hand, with CRBs under the noncircular and circular complex Gaussian distribution and with different deterministic CRBs. It is shown in particular that the CRBs under the noncircular [respectively, circular] complex Gaussian distribution are tight upper bounds on the CRBs under the BPSK [respectively, QPSK] distribution at very low and very high signal-to-noise ratios (SNRs) only. Finally, these results and comparisons are extended to the case of two independent BPSK or QPSK distributed sources where an explicit expression of the CRB for the DOA parameters alone is given for large SNR.
机译:本文重点研究了由加性循环复高斯噪声破坏的二进制相移键控(BPSK)和四元相移键控(QPSK)调制信号的到达方向(DOA)估计的随机Cramer-Rao界(CRA)。在单个信号波形的情况下,仅给出了DOA参数的CRB的明确表达式。一方面,将这些CRB与具有不同先验知识的CRB进行比较;另一方面,与非圆形和圆形复高斯分布下具有不同确定性CRB的CRB进行比较。特别表明,在非常低和非常高的信噪比(SNR)下,非圆形[分别为圆形]复杂高斯分布下的CRB是BPSK [分别为QPSK]分布下的CRB上的紧上限。只要。最后,将这些结果和比较扩展到两个独立的BPSK或QPSK分布式源的情况,其中针对大SNR给出了单独针对DOA参数的CRB的明确表示。

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