Error Rate Probability for Coded MQAM with MRC Diversity in the Presence of Cochannel Interferers over Nakagami-Fading Channels
Commenced in January 2007
Frequency: Monthly
Edition: International
Paper Count: 32794
Error Rate Probability for Coded MQAM with MRC Diversity in the Presence of Cochannel Interferers over Nakagami-Fading Channels

Authors: J.S. Ubhi, M.S. Patterh, T.S. Kamal

Abstract:

Exact expressions for bit-error probability (BEP) for coherent square detection of uncoded and coded M-ary quadrature amplitude modulation (MQAM) using an array of antennas with maximal ratio combining (MRC) in a flat fading channel interference limited system in a Nakagami-m fading environment is derived. The analysis assumes an arbitrary number of independent and identically distributed Nakagami interferers. The results for coded MQAM are computed numerically for the case of (24,12) extended Golay code and compared with uncoded MQAM by plotting error probabilities versus average signal-to-interference ratio (SIR) for various values of order of diversity N, number of distinct symbols M, in order to examine the effect of cochannel interferers on the performance of the digital communication system. The diversity gains and net gains are also presented in tabular form in order to examine the performance of digital communication system in the presence of interferers, as the order of diversity increases. The analytical results presented in this paper are expected to provide useful information needed for design and analysis of digital communication systems with space diversity in wireless fading channels.

Keywords: Cochannel interference, maximal ratio combining, Nakagami-m fading, wireless digital communications.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1071876

Procedia APA BibTeX Chicago EndNote Harvard JSON MLA RIS XML ISO 690 PDF Downloads 1807

References:


[1] J. H. Winters, "Optimum combining in digital mobile radio with cochannel interference," IEEE J. Select. Areas Commun., vol. SAC-2, pp. 528-539, July 1984.
[2] J. Cui and A. U. H. Sheikh, "Outage probability of cellular radio systems using maximal ratio combining in the presence of multiple interferers," IEEE Trans. Commun., vol. 47, pp. 1121-1124, Aug. 1999.
[3] J. Cui, D. Falconer, and A. Sheikh, "Performance evaluation of optimum combining and maximal ratio combining in the presence of co-channel interference and channel correlation for wireless communication systems," Mobile Networks Applicat., vol. 2, pp. 315-324, 1997.
[4] Y. Yao and A. U. H. Sheikh, "Investigation into cochannel interference in microcellular mobile radio systems," IEEE Trans. Veh. Technol., vol. 41, pp. 114-123, May 1992.
[5] N. Nakagami, "The m-distribution, a general formula for intensity distribution of rapid fading," in Statistical Methods in Radio Wave Propagation, N. G. Hoffman, Ed. Oxford, U.K.: Pergamon, 1960.
[6] A. Abu-Dayya and N. C. Beaulieu, "Outage probabilities of cellular mobile radio systems with multiple Nakagami interferers," IEEE Trans.Veh. Technol., vol. 40, pp. 757-768, Nov. 1991.
[7] V. A. Aalo and J. Zhang, "Performance analysis of maximal ratio combining in the presence of multiple equal-power cochannel interferers in a Nakagami fading channel," IEEE Trans. Veh. Technol., vol. 50, pp. 497-503, Mar. 2001.
[8] Simon, M. K., Hinedi, S. M., and Lindsey, W. C., Digital Communication Techniques-Signal Design and Detection. Englewood Cliffs, NJ: PTR Prentice Hall, 1995.
[9] T. T. Tjhung and C. C. Chai, "Distribution of SIR and performance of DS-CDMA systems in lognormally shadowed Rician channels," IEEE Trans. Veh. Technol., vol. 49, June 2000.
[10] A. Shah and A. M. Haimovich, "Performance analysis of optimum combining in wireless communications with Rayleigh fading and cochannel interference," IEEE Trans. Commun., vol. 46, pp. 473-479, Apr. 1998.
[11] J. G. Proakis, Digital Communication. New York: McGraw-Hill, 1995.
[12] D. Yoon, K. Cho, J. Lee, "Bit error probability of M-ary quadrature amplitude modulation," Proc. IEEE Veh. Technol. Conf. VTC-2000 Fall, Sept. 2000; Boston, MA USA; 2000.
[13] M. Abramowitz and I. A. Stegun, Handbook of Mathematical Functions. New York: Dover, 1970.