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Sphere packing bounds in the Grassmann and Stiefel manifolds
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Reference
6th IMA International Conference on Mathematics in Signal Processing,
The Institute of Mathematics and its Applications (IMA),
Cirencester, England,
Dec. 2004,
pp. 91-94.
Abstract
Applying the Riemann geometric machinery of volume estimates in terms of curvature, bounds for the minimal distance of packings/codes in the Grassmann and Stiefel manifolds will be derived and analysed. In the context of space time block codes this leads to a monotonically increasing minimal distance lower bound as a function of the block length. This advocates large block lengths for the code design.
Subject areas
- Multi-antenna Systems
- Mathematics
IEEEtran BibTeX-Entry
@inproceedings{H04spbi,
author = "Oliver Henkel",
title = "{Sphere packing bounds in the Grassmann and Stiefel manifolds}",
booktitle = "{6th IMA International Conference on Mathematics in Signal Processing}",
organisation = "The Institute of Mathematics and its Applications (IMA)",
address = "Cirencester, England",
month = dec,
year = "2004",
pages = "91--94",
}
Last modified 26.10.2005 14:34
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