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- W2129010043 abstract "The sum capacity on a symbol-synchronous CDMA system having processing gain N and supporting K power constrained users can be achieved by employing at most 2N-1 sequences. Analogously, the minimum received power (energy-per-chip) on the symbol-synchronous CDMA system supporting K users that demand specified data rates can be attained by employing at most 2N-1 sequences. If there are L oversized users in the system, we need at most 2N-L-1 sequences. We show the above results by proving a converse to a well-known result of Weyl on the interlacing eigenvalues of the sum of two Hermitian matrices, one of which is of rank 1. The converse is analogous to a known converse to the interlacing eigenvalues theorem for bordering matrices." @default.
- W2129010043 created "2016-06-24" @default.
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- W2129010043 date "2004-12-23" @default.
- W2129010043 modified "2023-09-23" @default.
- W2129010043 title "On sequence design for a synchronous CDMA channel" @default.
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- W2129010043 doi "https://doi.org/10.1109/isit.2004.1365548" @default.
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