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Method of Moment Rice Parameter Estimators with Improved Performance at Low SNR

机译:低信噪比下具有改进性能的矩米参数估计器方法

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Parameter estimators for Rice distributed data perform poorly in the low signal to noise ratio (SNR) region. For method of moments $(mathrm{M}mathrm{o}mathrm{M})$ estimators we identified the reason is that the inverse functions converting data to estimates have limited domains, and for those data falling outside the domains, inappropriate “default” estimates are assigned, resulting in increased errors. We compared two $mathrm{M}mathrm{o}mathrm{M}$ estimators, based on the $mathrm{l}mathrm{s}mathrm{t}/2mathrm{n}mathrm{d}$ moments and $2mathrm{n}mathrm{d}/4mathrm{t}mathrm{h}$ moments, and found that the former is easier to improve and may return better results. We proposed a partial polynomial fitting on the double $-log mathrm{l}mathrm{s}mathrm{t}/2mathrm{n}mathrm{d}$ moments function so that the domain is extended smoothly. For signal strength s and noise standard deviation $sigma$ estimators, significant improvements have been observed for SNR in the region from $-4mathrm{d}mathrm{B}$ to 4 dB for the number of samples $N=20$ and 100 cases, outperforming maximum likelihood estimators (MLE) and maximum a posteriori (MAP) estimators. Their run times are over two orders faster than MLE in Matlab.
机译:Rice分布数据的参数估计器在低信噪比(SNR)区域中表现不佳。对于矩量方法$(\ mathrm {M} \ mathrm {o} \ mathrm {M})$估计量,我们确定了原因是,将数据转换为估计值的逆函数具有有限的域,对于那些不在域内的数据,分配了不适当的“默认”估算值,导致错误增加。根据$ \ mathrm {l} \ mathrm {s} \ mathrm {t} / 2 \ mathrm {n} \ mathrm,我们比较了两个$ \ mathrm {M} \ mathrm {o} \ mathrm {M} $估计量{d} $个矩和$ 2 \ mathrm {n} \ mathrm {d} / 4 \ mathrm {t} \ mathrm {h} $个矩,发现前者更容易改进,并且可能返回更好的结果。我们建议对双$-\ log \ mathrm {l} \ mathrm {s} \ mathrm {t} / 2 \ mathrm {n} \ mathrm {d} $矩函数进行部分多项式拟合,以便平稳地扩展域。对于信号强度s和噪声标准偏差$ \ sigma $估计量,在样本数量$ N =的情况下,从$ -4 \ mathrm {d} \ mathrm {B} $到4 dB区域内的SNR有了显着改善。 20美元和100个案例,胜过最大似然估计(MLE)和最大后验(MAP)估计。它们的运行时间比Matlab中的MLE快两个数量级。

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