Title :
Geometrical Relations Between Space–Time Block Code Designs and Complexity Reduction
Author_Institution :
Fraunhofer German-Sino Lab. for Mobile Commun., MCI, Berlin
Abstract :
In this work, the geometric relation between space- time block code design for the coherent channel and its noncoherent counterpart is exploited to get an analog of the information-theoretic inequality I(X;S)lesI((X,H);S) in terms of diversity. It provides a lower bound on the performance of noncoherent codes when used in coherent scenarios. This leads in turn to a code design decomposition result splitting coherent code design into two complexity reduced subtasks. Moreover, a geometrical criterion for high-performance space-time code design is derived
Keywords :
block codes; channel coding; diversity reception; space-time codes; coherent channel; complexity reduction; diversity; information-theoretic inequality; noncoherent codes; space-time block code design; Block codes; Diversity methods; Guidelines; Hardware; Information theory; MIMO; Mobile communication; Receiving antennas; Shape; Transmitting antennas; Constrained sphere packing; Stiefel and Grassmann manifold; diversity methods; information theory; multiple-input multiple-output (MIMO) systems; space–time codes;
Journal_Title :
Information Theory, IEEE Transactions on
DOI :
10.1109/TIT.2006.885457