Keyhole Effects in MIMO Wireless Channels - Measurements and Theory

It has been predicted theoretically that for some environments, the capacity of wireless multiple-input multiple-output systems can become very low even for uncorrelated signals; this effect has been termed "keyhole" or "pinhole". In this paper the first unique measurements of this effect are presented. The measurements were performed in a controlled indoor environment that was designed to obtain a keyhole channel. We analyze limitations due to measurement imperfections for measurement-based capacity calculations and keyhole investigations. We further present a bound for the higher eigenmodes as a function of the finite measurement signal-to-noise ratio and multipath component leakage. The bound is compared to the measurement results and shows excellent agreement. Finally, we analyze the envelope distribution and, as expected from theory, it follows a double-Rayleigh distribution

[1]  Ammar B. Kouki,et al.  New compound upper bound on MIMO channel capacity , 2002, IEEE Communications Letters.

[2]  Reiner S. Thomä,et al.  Capacity of MIMO systems based on measured wireless channels , 2002, IEEE J. Sel. Areas Commun..

[3]  Ralf R. Müller,et al.  A random matrix model of communication via antenna arrays , 2002, IEEE Trans. Inf. Theory.

[4]  Donald C. Cox,et al.  Channel and capacity estimation errors , 2002, IEEE Communications Letters.

[5]  Helmut Bölcskei,et al.  MIMO wireless channels: capacity and performance prediction , 2000, Globecom '00 - IEEE. Global Telecommunications Conference. Conference Record (Cat. No.00CH37137).

[6]  F. Massey The Kolmogorov-Smirnov Test for Goodness of Fit , 1951 .

[7]  D. Cheng Field and wave electromagnetics , 1983 .

[8]  Arogyaswami Paulraj,et al.  MIMO antenna subset selection with space-time coding , 2002, IEEE Trans. Signal Process..

[9]  M. J. Gans,et al.  On Limits of Wireless Communications in a Fading Environment when Using Multiple Antennas , 1998, Wirel. Pers. Commun..

[10]  Jonathan Ling,et al.  Comparisons of a Computer-Based Propagation Prediction Tool with Experimental Data Collected in Urban Microcelluar Environments , 1997, IEEE J. Sel. Areas Commun..

[11]  Sergey Loyka Multiantenna capacities of waveguide and cavity channels , 2005, IEEE Transactions on Vehicular Technology.

[12]  R. Valenzuela,et al.  Capacities of multi-element transmit and receive antennas: Correlations and keyholes , 2000 .

[13]  Joseph M. Kahn,et al.  Fading correlation and its effect on the capacity of multi-element antenna systems , 1998, ICUPC '98. IEEE 1998 International Conference on Universal Personal Communications. Conference Proceedings (Cat. No.98TH8384).

[14]  H. Bolcskei,et al.  Performance of space-time codes in the presence of spatial fading correlation , 2000, Conference Record of the Thirty-Fourth Asilomar Conference on Signals, Systems and Computers (Cat. No.00CH37154).

[15]  Fredrik Tufvesson,et al.  Measurement of keyhole effect in a wireless multiple-input multiple-output (MIMO) channel , 2003, IEEE Communications Letters.

[16]  Reinaldo A. Valenzuela,et al.  Keyholes, correlations, and capacities of multielement transmit and receive antennas , 2002, IEEE Trans. Wirel. Commun..

[17]  Emre Telatar,et al.  Capacity of Multi-antenna Gaussian Channels , 1999, Eur. Trans. Telecommun..

[18]  Helmut Bölcskei,et al.  Outdoor MIMO wireless channels: models and performance prediction , 2002, IEEE Trans. Commun..

[19]  Ammar B. Kouki,et al.  On MIMO channel capacity, correlations, and keyholes: analysis of degenerate channels , 2002, IEEE Trans. Commun..

[20]  Nelson Costa,et al.  Multiple-input-multiple-output measurements and modeling in Manhattan , 2003, IEEE J. Sel. Areas Commun..

[21]  A. Paulraj,et al.  Impact of diagonal correlations on MIMO capacity: application to geometrical scattering models , 2003, 2003 IEEE 58th Vehicular Technology Conference. VTC 2003-Fall (IEEE Cat. No.03CH37484).

[22]  Chen-Nee Chuah,et al.  Capacity scaling in MIMO Wireless systems under correlated fading , 2002, IEEE Trans. Inf. Theory.