• DOA estimation algorithm based on eigenvalue decomposition is very sensitive to phase error of array signal.

    基于特征值分解DOA估计算法信号相位误差非常敏感,因此有必要对阵元位置误差进行校正。

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  • In order to overcome the conservation of symmetric bounds, a new method of estimation of stability bounds is presented based on eigenvalue decomposition.

    为了克服对称边界保守性提出了一种新的基于特征值分解的边界估计方法

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  • We propose an IED (imaginary eigenvalue decomposition) based special diction algorithm for steganalysis of JPEGbased PQ (perturbed quantization) embedding.

    提出基于特征分解(IED)特征、针对抖动量化(PQ)专用隐写分析方法

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  • For the application of underwater acoustic systems, we present two algorithms in detail: MUSIC algorithm based on the eigenvalue decomposition and least square method.

    针对水下系统应用背景,详细介绍了两种时延估计算法基于特征分解MUSIC算法基于最小乘法的时延估计算法。

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  • Based on the eigenvalue decomposition of the converted measurement error covariance matrix, asymptotic behavior was given about the converted position measurement error.

    基于转换测量误差协方差矩阵特征值分解,给出转换位置测量的时间特性。

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  • An adaptive method applying eigenvalue decomposition-based spectrum analysis technique to narrow-band digital communication interference suppression in radar is proposed and studied.

    基于特征分解分析技术提出研究了雷达适应抑制窄带数字通信信号干扰方法

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  • To suppress ionospheric clutter in the echo signal of high frequency surface wave radar (HFSWR), a method to suppress clutter based on time-frequency analysis and eigenvalue decomposition is proposed.

    针对高频地波雷达回波信号中的电离层提出了利用时频分析特征值分解抑制杂波的方法

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  • Eigenvalues of diagonal and triangular matrices, similarity transforms, calculation of eigenvalues from QR decomposition, iteratively estimating the leading eigenvalue.

    对角矩阵三角矩阵特征值,相似矩阵,由QR分解计算特征值,主特征值之迭代估算

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  • This paper introduces a polygon discretization technique into the network model decomposition method to solve waveguide eigenvalue problems.

    本文多边形离散技术引入网络模型分解中,用来求解波导特征值问题。

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  • The optimal approximate solution of this inverse eigenvalue problem also was given by means of the polar decomposition of matrices.

    利用矩阵分解,导出特征值问题最佳逼近

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  • The optimal approximate solution of this inverse eigenvalue problem also was given by means of the polar decomposition of matrices.

    利用矩阵分解,导出特征值问题最佳逼近

    youdao

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