Performance of BICM-ID with Signal Space Diversity

This paper presents a performance analysis of bit-interleaved coded-modulation with iterative decoding (BICM-ID) and complex N-dimensional signal space diversity in fading channels to investigate its performance limitation, the choice of the rotation matrix and the design of a low-complexity receiver. The tight error bound is first analytically derived. Based on the design criterion obtained from the error bound, the optimality of the rotation matrix is then established. It is shown that using the class of the optimal rotation matrices, the performance of BICM-ID systems over a Rayleigh fading channel approaches that of the BICM-ID systems over an AWGN channel when the dimension of the signal constellation increases. Furthermore, by exploiting the sigma mapping for any M-ary QAM constellation, a very simple sub-optimal, but yet effective iterative receiver structure suitable for signal constellations with large dimensions is proposed. Simulation results in various cases and conditions indicate that the proposed receiver can achieve the analytical performance bounds with low complexity

[1]  Li Ping,et al.  Coded modulation using superimposed binary codes , 2004, IEEE Transactions on Information Theory.

[2]  Giuseppe Caire,et al.  Bit-Interleaved Coded Modulation , 2008, Found. Trends Commun. Inf. Theory.

[3]  A. Matache,et al.  Reduced complexity MIMO detectors for LDPC coded systems , 2004, IEEE MILCOM 2004. Military Communications Conference, 2004..

[4]  B. Sundar Rajan,et al.  Bit and co-ordinate interleaved coded modulation , 2000, Globecom '00 - IEEE. Global Telecommunications Conference. Conference Record (Cat. No.00CH37137).

[5]  James A. Ritcey,et al.  Design, analysis, and performance evaluation for BICM-ID with square QAM constellations in Rayleigh fading channels , 2001, IEEE J. Sel. Areas Commun..

[6]  永井 豊,et al.  海外文献紹介 IEEE Communications Society Subject Matter Experts for Publication in the IEEE ICC 2006 Proceedings 特集 , 2008 .

[7]  Rudiger Urbanke,et al.  Approaching the AWGN channel capacity without active shaping , 1997, Proceedings of IEEE International Symposium on Information Theory.

[8]  Ha H. Nguyen,et al.  Multi-dimensional mappings of M-ary constellations for BICM-ID systems , 2005, Canadian Conference on Electrical and Computer Engineering, 2005..

[9]  Xiang-Gen Xia,et al.  Simple iterative methods to exploit the signal-space diversity , 2005, IEEE Transactions on Communications.

[10]  Ha H. Nguyen,et al.  Design and performance of BICM-ID systems with hypercube constellations , 2006, IEEE Transactions on Wireless Communications.

[11]  Xiang-Gen Xia,et al.  Systematic and optimal cyclotomic lattices and diagonal space-time block code designs , 2004, IEEE Transactions on Information Theory.

[12]  Stephan ten Brink,et al.  Achieving near-capacity on a multiple-antenna channel , 2003, IEEE Trans. Commun..

[13]  Xiaodong Li,et al.  Bit-interleaved coded modulation with iterative decoding and 8 PSK signaling , 2002, IEEE Trans. Commun..

[14]  Pranav Dayal,et al.  An optimal two transmit antenna space-time code and its stacked extensions , 2005, IEEE Transactions on Information Theory.

[15]  Georgios B. Giannakis,et al.  Space-time diversity systems based on linear constellation precoding , 2003, IEEE Trans. Wirel. Commun..

[16]  Thomas F. Coleman,et al.  Handbook for matrix computations , 1988 .

[17]  Dariush Divsalar,et al.  A soft-input soft-output APP module for iterative decoding of concatenated codes , 1997, IEEE Communications Letters.

[18]  Li Ping Approximate MMSE-APP estimation for linear systems with binary inputs , 2005, IEEE Communications Letters.

[19]  A. Chindapol,et al.  Bit-interleaved coded modulation with signal space diversity in Rayleigh fading , 1999, Conference Record of the Thirty-Third Asilomar Conference on Signals, Systems, and Computers (Cat. No.CH37020).

[20]  Emanuele Viterbo,et al.  Signal Space Diversity: A Power- and Bandwidth-Efficient Diversity Technique for the Rayleigh Fading Channel , 1998, IEEE Trans. Inf. Theory.