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62篇 您的检索式:作者名="Yeredor"
    题名 作者 年代 出处 被引量
1Performance analysis of the strong uncorrelating transformation in blind separation of complex-valued sources 显示文摘Yeredor A 2012IEEE Transactions on Signal Processing2012,60,1:1
2Blind Source Separation via the Second Characteristic Function显示文摘Yeredor A 2000Signal Processing2000,80,5:1
3Joint TDOA and FDOA estimation: aconditional bound and its use for optimally weighted localization 显示文摘Yeredor A Angel E 2011IEEE Transactions on Signal Processing2011,59,4:1
4A hybrid technique for blind separation of non-Gaussian and time-correlated sources using a multicomponent approach显示文摘TICHAVSKY P KOLDOVSKY Z YEREDOR A 2008IEEE Trans on Neural Networks2008,19,3:1
5Joint TDOA and FDOA estimation: a conditio- nal bound and its use for optimally weighted localization 显示文摘Yeredor A Angel E 2011IEEE Trans on Signal Processing2011,59,4:1
6Blind source separation via the second characteristic function显示文摘Yeredor A 2000Signal Process2000,80,:1
7Blind channel estimation using first and second derivatives of the characteristic function 显示文摘 2002IEEE Signal Processing Letters2002,9,3:1
8Fast approximate joint diagonalization incorporating weight matrices显示文摘PETR Tichavsky A Yeredor 2009IEEE Transac- tions on Signal Processing2009,57,3:1
9Non-orthogonal joint diagonalization in the least-squares sense with application in blind source separation 显示文摘Yeredor A 2002IEEE Transactions on Signal Processing2002,50,7:1
10A sequentially drilled joint congruence(SeDJoCo) transformation with applications in blind source separation and multiuser MIMO systems显示文摘Yeredor A Bin Song Roemer F 0,,06:1
11On using exact joint diagonalization for noniterative approximate joint diagonalization 显示文摘Yeredor A 2005IEEE Signal Processing Letters2005,12,9:1
12A “sequentially drilled” joint congruence(SeDJoCo) transformation with applications in blind source separation and multiuser MIMO systems显示文摘YEREDOR A SONG Bin ROEMER F 2012IEEE Trans on Signal Processing2012,60,6:1
13Non-orthogonal joint diagonalization in the least- squares sense with application in blind source separation显示文摘YEREDOR A 2002IEEE Transactions on Signal Processing2002,50,7:1
14Non-orthogonal joint diagonalization in the least-squares sense with application in blind source separation显示文摘Yeredor A 2002IEEE Transactions on Signal Processing2002,50,:1
15Non-Orthogonal Joint Diagonalization in the Least-Squares Sense With Application in Blind Source Separation显示文摘Arie Yeredor IEEE Transactions on Signal Processing0,2002,:1
16Blind source separation via the second char- acteristic function显示文摘Yeredor A 2000Signal Processing2000,80,5:1
17Blind separation of Gaussian sources with general covariance structures: bounds and optimal esti- mation显示文摘Yeredor A 2010IEEE Transactions on Signal Processing2010,58,10:1
18Non-Orthogonal Joint Diagonalization in the Least-Squares Sense with Application in Blind Source Separation 显示文摘Yeredor A 2002IEEE Trans on Signal Processing2002,50,7:1
19Blind source separation via the second characteristic function显示文摘Yeredor A 2000Signal Processing2000,80,:1
20Non- orthogonal Joint Diagonalization in the Least - Squares sense with Application in Bhnd Source Separation显示文摘Yeredor A 2002IE EE Tmns Signal Process2002,50,7:1
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