R. Muller, "On The Asymptotic Eigenvalue Distribution of Concatenated Vectorvalued Fading Channels ," IEEE Trans. on Information Theory, pp. 2086. Home/Search Document Details and Download
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A Random Matrix Model of Communication via Antenna Arrays - Müller (2001) (4 citations) (Correct)
....Signals that are bounced off several times on their way from the transmitter to the receiver loose much of their energy. Therefore, they are negligible unless they are the dominant means of propagation. Multifold scattering exceeds the scope of this paper. The interested reader is referred to [19, 20]. Assumption 1 suggests to characterize the location of each scattering object in ellipsoid coordinates, cf. Fig. 1, with the transmitter and receiver location being the foci of the ellipsoid. Though 4 Time Space Tx Rx Figure 1: Ellipsoid model of propagation in space and time. any multipath ....
Ralf R. Muller. On the asymptotic eigenvalue distribution of concatenated vector--valued fading channels. Submitted to IEEE Transactions on Information Theory, November 2000.
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.... transforms S MNM H N (z) 1 z N (18) S M H N MN (z) 1 1 z N : 19) Theorem 1 Define the ratios n 4 = K n KN ; 20) then S CN (z) N Y n=1 n z n 1 : 21) The proof is based on induction and can be found in the journal version of this paper [20]. It is omitted in this conference version of the paper due to space limitations. The ratios n are a generalization of the richness introduced in [7] where only 1 was termed richness while 0 was called system load. The theorem yields with (13) and (12) s CN (s) 1 N Y n=1 ....
....will be examined more precisely and in greater detail in the next section. IV. Infinite Products It is interesting to consider the limiting eigenvalue distribution as N 1: In the journal version of 2 The case N = 0 refers to parallel channel without crosstalk, i.e. H 0 = I. this paper [20], we proof Theorem 2 Assume that N 1 and the series n is upper bounded. Then, almost all eigenvalues of C N converge to zero. Note that the entries of the random matrices are normalized to variance 1= p K n , cf. page 2. This ensures that the average energy of the transmitted signal is ....
Ralf R. Muller. On the asymptotic eigenvalue distribution of concatenated vector--valued fading channels. Submitted to IEEE Transactions on Information Theory, November 2000.
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R. Muller, "On The Asymptotic Eigenvalue Distribution of Concatenated Vector-valued Fading Channels ," IEEE Trans. on Information Theory, pp. 2086.
MIMO Channel Modelling and the Principle of Maximum Entropy.. - Debbah, Müller (2003) Self-citation (Muller) (Correct)
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R. Muller, "On The Asymptotic Eigenvalue Distribution of Concatenated Vector-valued Fading Channels ," IEEE Trans. on Information Theory, pp. 2086.
Applications of Large Random Matrices in Communications Engineering - Müller Self-citation (Uller) (Correct)
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Ralf R. Muller, \On the asymptotic eigenvalue distribution of concatenated vector{valued fading channels," IEEE Transactions on Information Theory, vol. 48, no. 7, pp. 2086-2091, July 2002.
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R. Muller, "On The Asymptotic Eigenvalue Distribution of Concatenated Vectorvalued Fading Channels ," IEEE Trans. on Information Theory, pp. 2086.
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R. M uller, "On The Asymptotic Eigenvalue Distribution of Concatenated Vector-valued Fading Channels ," IEEE Trans. on Information Theory, pp. 2086.
Asymptotic Outage Capacity of Double Directional MIMO - Channels Merouane Debbah (Correct)
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R. Muller, "On The Asymptotic Eigenvalue Distribution of Concatenated Vector-valued Fading Channels ," IEEE Trans. on Information Theory, pp. 2086.
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R. R. Muller, "On the asymptotic eigenvalue distribution of concatenated vector--valued fading channels," IEEE Trans. Inform. Theory, vol. 48, no. 7, pp. 2086.
IEEE JOURNAL ON SELECTED AREAS IN COMMUNICATIONS, VOL.. - Evaluation Under.. (2003) (Correct)
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R. R. Mller, "On the asymptotic eigenvalue distribution of concatenated vector-valued fading channels," IEEE Trans. Inform. Theory, vol. 48, pp. 2086.
Space-Time Transmission using Tomlinson-Harashima.. - Fischer, Windpassinger, .. (2002) (2 citations) (Correct)
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R. Mdller. On the Asymptotic Eigenvalue distribution of Concatenated Vector-Valued Fading Channels. In Proc. of IEEE International Symposium on Information Theory (ISIT), p. 286, Washington, DC, June 2001.
Space-Time Transmission using Tomlinson-Harashima.. - Fischer, Windpassinger, .. (2002) (2 citations) (Correct)
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R. Muller. On the Asymptotic Eigenvalue distribution of Concatenated Vector-Valued Fading Channels. In Proc. of IEEE International Symposium on Information Theory (ISIT), p. 286, Washington, DC, June 2001.
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