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Tight exponential upper bounds on the ML decoding error probability of block codes over fully interleaved fading channels.

I. Sason, S. Shamai, and D. Divsalar. IEEE Trans. Communications, 51 (8): 1296-1305 (2003)

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Other publications of authors with the same name

Dirty paper coding with partial channel state information.I. Bergel, D. Yellin, and S. Shamai. SPAWC, page 334-338. IEEE, (2014)Retrospective Interference Alignment Over Interference Networks.H. Maleki, S. Jafar, and S. Shamai. J. Sel. Topics Signal Processing, 6 (3): 228-240 (2012)On the secrecy degress of freedom of the multi-antenna block fading wiretap channels.M. Kobayashi, P. Piantanida, S. Yang, and S. Shamai. ISIT, page 2563-2567. IEEE, (2010)Sending Gaussian Source on Bandwidth-Mismatched Gaussian Channel with Improved Robustness.C. Tian, and S. Shamai. ICC, page 1-5. IEEE, (2011)Cognitive interference channels with state information.A. Somekh-Baruch, S. Shamai, and S. Verdú. ISIT, page 1353-1357. IEEE, (2008)On cooperative multiple access channels with delayed CSI.A. Zaidi, and S. Shamai. ISIT, page 982-986. IEEE, (2013)State-dependent parallel Gaussian channels with a common helper in high power regime.R. Duan, Y. Liang, A. Khisti, and S. Shamai. ISIT, page 86-90. IEEE, (2014)Rate splitting and sharing for degraded broadcast channel with secrecy outside a bounded range.S. Zou, Y. Liang, L. Lai, and S. Shamai. ISIT, page 1357-1361. IEEE, (2015)On MMSE properties of "good" and "bad" codes for the Gaussian broadcast channel.R. Bustin, R. Schaefer, H. Poor, and S. Shamai. ISIT, page 391-395. IEEE, (2015)A cognitive network with clustered decoding.N. Levy, S. Shamai, M. Wigger, and A. Lapidoth. ISIT, page 596-600. IEEE, (2009)

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Tight exponential upper bounds on the ML decoding error probability of block codes over fully interleaved fading channels.

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copydeleteadd this publication to your clipboardcommunity posthistory of this postURLDOIBibTeXEndNoteAPAChicagoDIN 1505HarvardMSOffice XML Tight exponential upper bounds on the ML decoding error probability of block codes over fully interleaved fading channels.

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Tight exponential upper bounds on the ML decoding error probability of block codes over fully interleaved fading channels.