On the Performance of Transmit Antenna Selection with OSTBC in Ricean MIMO Channels
In this chapter, the performance of orthogonal space–time block codes (OSTBCs) with transmit antenna selection (TAS) in a Ricean fading channel is analyzed. Out of the total of L t transmit antennas, the receiver selects N antennas that maximize the received signal-to-noise ratio (SNR). A low rate feedback channel from the receiver to the transmitter is available to convey the indices of the selected transmit antennas. Bit error rate (BER) of Gray coded M-ary modulations is derived. Asymptotic performance analysis (high SNR) of the scheme is also carried out. We also present BER approximations and derive the diversity order and coding gain of the system. It is shown that the full diversity order of OSTBC is preserved in a Ricean fading environment when TAS is employed.
Key words: Antenna selection, diversity, multiple-input multiple-output systems, Ricean channel, space-time codes, bit error rate performance
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References
- 1.V. Tarokh, H. Jafarkhani, and A. Calderbank, “Space-time block coding for wireless communications: performance results,” IEEE J. Select. Areas Com-mun., vol. 17, pp. 451-460, Mar. 1999.CrossRefGoogle Scholar
- 2.S. Alamouti, “A simple transmit diversity technique for wireless communica-tions,” IEEE J. Select. Areas Commun., vol. 16, pp. 1451-1458, Oct. 1998.CrossRefGoogle Scholar
- 3.G. J. Foschini and M. J. Gans, “On limits of wireless communications in a fad-ing environment when using multiple antennas,” Wireless Personal Commun., vol. 6, no. 3, pp. 311-335, Mar. 1998.CrossRefGoogle Scholar
- 4.E. Telatar, “Capacity of multi-antenna Gaussian channels,” Euro. Trans. Telecommun., vol. 10, no. 6, pp. 585-595, 1999.CrossRefGoogle Scholar
- 5.S. Sanayei and A. Nosratinia, “Capacity of MIMO channels with antenna selec-tion,” submitted to IEEE Trans. Inform. Theory, Feb. 2005.Google Scholar
- 6.V. Tarokh, H. Jafarkhani, and A. Calderbank, “Space-time block codes from orthogonal designs,” IEEE Trans. Inform. Theory, vol. 45, pp. 1456-1467, July 1999.MATHCrossRefMathSciNetGoogle Scholar
- 7.E. G. Larsson and P. Stoica, Space-time Block Coding for Wireless Communi-cations. Cambridge University Press, 2003.Google Scholar
- 8.D. A. Gore and A. J. Paulraj, “MIMO antenna subset selection with space-time coding,” IEEE Trans. Signal Processing, vol. 50, pp. 2580-2588, Oct. 2002. 50S. Kaviani et al.Google Scholar
- 9.D. J. Love, “On the probability of error of antenna-subset selection with space-time block codes,” IEEE Trans. Commun., vol. 53, pp. 1799-1803, Nov. 2005.CrossRefGoogle Scholar
- 10.Z. Chen, “Asymptotic performance of transmit antenna selection with maximal-ratio combining for generalized selection criterion,” IEEE Commun. Lett., vol. 8, pp. 247-249, Apr. 2005.CrossRefGoogle Scholar
- 11.Z. Chen, J. Yuan, B. Vucetic, and Z. Zhou, “Performance of Alamouti scheme with transmit antenna selection,” IEEE Int. Symposium on Personal, Indoor and Mobile Radio Commun. (PIMRC), vol. 2, pp. 1135-1141, Sept. 2004.Google Scholar
- 12.Z. Chen, J. Yuan, and B. Vucetic, “Analysis of transmit antenna selection/ maximal-ratio combining in Rayleigh fading channels,” IEEE Trans. Veh. Tech-nol., vol. 54, no. 4, pp. 1312-1321, July 2005.CrossRefGoogle Scholar
- 13.L. Yang and J. Qin, “Performance of Alamouti scheme with transmit antenna selection for M-ary signals,” vol. 5, no. 12, pp. 3365-3369, Dec. 2006.Google Scholar
- 14.S. Kaviani and C. Tellambura, “Closed-form BER analysis for antenna selec-tion using orthogonal space-time block codes,” IEEE Commun. Lett., vol. 10, pp. 704-706, Oct. 2006.CrossRefGoogle Scholar
- 15.S. Kaviani and C. Tellambura, “Closed-form BER performance analysis for an-tenna selection using orthogonal space-time block codes,” Proc. IEEE Vehicular Technology Conf. (VTC), Sept. 2006.Google Scholar
- 16.A. Paulraj, R. Nabar, and D. Gore, Introduction to Space-Time Wireless Com- munications. Cambridge, United Kingdom: Cambridge University Press, May 2003.Google Scholar
- 17.J. G. Proakis, Digital Communications, 4th ed. New York: McGraw Hill, 2000.Google Scholar
- 18.A. Annamalai, G. K. Deora, and C. Tellambura, “Theoretical diversity improve-ment in GSC(N,L) receiver with nonidentical fading statistics,” IEEE Trans. Commun., vol. 53, pp. 1027-1035, June 2005.CrossRefGoogle Scholar
- 19.K. Cho and D. Yoon, “On the general BER expression of one- and two-dimensional amplitude modulations,” IEEE Trans. Commun., vol. 50, pp. 1074-1080, July 2002.CrossRefGoogle Scholar
- 20.M. S. Alouini and M. K. Simon, “An MGF-based performance analysis of gen-eralized selection combining over Rayleigh fading channels,” IEEE Trans. Com-mun., vol. 48, pp. 401-415, Mar. 2000.CrossRefGoogle Scholar
- 21.J. Lu, K. B. Letaief, J. C. Chuang, and M. L. Liou, “M-PSK and M-QAM BER computation using signal-space concepts,” IEEE Trans. Commun., vol. 47, pp. 181-184, Feb. 1999.CrossRefGoogle Scholar
- 22.Z. Wang and G. Giannakis, “A simple and general parameterization quantifying performance in fading channels,” IEEE Trans. Commun., vol. 51, pp. 1389-1398, 2003.CrossRefGoogle Scholar
- 23.G. M. Dillard, “Recursive computation of the generalized Q-function,” IEEE Trans. Aerosp. Electron. Syst., vol. 9, p. 614-615, July 1973.CrossRefGoogle Scholar
- 24.M. K. Simon and M.-S. Alouini, Digital Communication over Fading Channels: A unified approach to performance analysis, 1st ed. New York: Wiley, 2000.CrossRefGoogle Scholar
- 25.I. S. Gradshteyn and I. M. Ryzhik, Table of Integrals, Series, and Products, 5th ed. Academic Press, Inc., 1994.MATHGoogle Scholar