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Inverse Determinant Sums and Connections Between Fading Channel Information Theory and Algebra
2013
IEEE Transactions on Information Theory
This work concentrates on the study of inverse determinant sums, which arise from the union bound on the error probability, as a tool for designing and analyzing algebraic space-time block codes. A general framework to study these sums is established, and the connection between asymptotic growth of inverse determinant sums and the diversity-multiplexing gain trade-off is investigated. It is proven that the growth of the inverse determinant sum of a division algebra-based space-time code is
doi:10.1109/tit.2013.2266396
fatcat:usnadpzeafewvekyc227qve4iy