Iterated fast decodable space-time codes from crossed-products
We consider the following coding problem arising in wireless communication. Suppose we have transmission over a coherent Rayleigh fading channel with 8 Tx antennas, 2 Rx antennas and perfect channel state information at the receiver: Y = H2 8X8 8 + V2 8; where H2 8 is the channel matrix, V2 8 is...
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sg-ntu-dr.10356-797902023-02-28T19:17:50Z Iterated fast decodable space-time codes from crossed-products Markin, Nadya Oggier, Frederique School of Physical and Mathematical Sciences International Symposium on Mathematical Theory of Networks and Systems (20th : 2012 : Melbourne, Australia) DRNTU::Science::Mathematics We consider the following coding problem arising in wireless communication. Suppose we have transmission over a coherent Rayleigh fading channel with 8 Tx antennas, 2 Rx antennas and perfect channel state information at the receiver: Y = H2 8X8 8 + V2 8; where H2 8 is the channel matrix, V2 8 is the noise at the receiver, and both matrices have complex Gaussian independently distributed coe cients with zero mean. The matrix X8 8 = g1B1 + + grBr is a codeword from a space-time codebook C, defined by the generating matrices B1; : : : ;Br, also called Z-basis of the code. The information symbols g1; : : : ; gr are assumed to be scaled integers (PAM symbols) in some set S. We consider full-rate codes, that is the case r = 32. Accepted version 2012-12-12T00:57:47Z 2019-12-06T13:34:10Z 2012-12-12T00:57:47Z 2019-12-06T13:34:10Z 2012 2012 Conference Paper Markin, N., & Oggier, F. (2012). Iterated fast decodable space-time codes from crossed-products. 20th International Symposium on Mathematical Theory of Networks and Systems Proceedings. https://hdl.handle.net/10356/79790 http://hdl.handle.net/10220/8863 http://www.mtns2012.conference.net.au/cgi-bin/readcsvplus.pl?config=mtns.pl&Presentation=%3DExtended&sort_a=Author1&template=2&pmatches=30&page=2 164441 en © 2012 20th International Symposium on Mathematical Theory of Networks and Systems. application/pdf |
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DRNTU::Science::Mathematics Markin, Nadya Oggier, Frederique Iterated fast decodable space-time codes from crossed-products |
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We consider the following coding problem arising
in wireless communication. Suppose we have transmission over a coherent Rayleigh fading channel with 8 Tx antennas, 2 Rx antennas and perfect channel state information at the receiver: Y = H2 8X8 8 + V2 8; where H2 8 is the channel matrix, V2 8 is the noise at the receiver, and both matrices have complex Gaussian independently distributed coe cients with zero mean. The matrix X8 8 = g1B1 + + grBr is a codeword from a space-time codebook C,
defined by the generating matrices B1; : : : ;Br, also called Z-basis of the code. The information symbols g1; : : : ; gr are assumed to be scaled integers (PAM symbols) in some set S. We consider full-rate codes, that is the case r = 32. |
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School of Physical and Mathematical Sciences |
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School of Physical and Mathematical Sciences Markin, Nadya Oggier, Frederique |
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Conference or Workshop Item |
author |
Markin, Nadya Oggier, Frederique |
author_sort |
Markin, Nadya |
title |
Iterated fast decodable space-time codes from crossed-products |
title_short |
Iterated fast decodable space-time codes from crossed-products |
title_full |
Iterated fast decodable space-time codes from crossed-products |
title_fullStr |
Iterated fast decodable space-time codes from crossed-products |
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Iterated fast decodable space-time codes from crossed-products |
title_sort |
iterated fast decodable space-time codes from crossed-products |
publishDate |
2012 |
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https://hdl.handle.net/10356/79790 http://hdl.handle.net/10220/8863 http://www.mtns2012.conference.net.au/cgi-bin/readcsvplus.pl?config=mtns.pl&Presentation=%3DExtended&sort_a=Author1&template=2&pmatches=30&page=2 |
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