Abstract
The synchronization of a desired user transmitting a known training
sequence in a direct-sequence (DS) asynchronous code-division multiple-access
(CDMA) system is addressed. It is assumed that the receiver consists
of an arbitrary antenna array and works in a near-far, frequency-nonselective,
slowly fading channel. The estimator that we propose is derived by
applying the maximum likelihood (ML) principle to a signal model
in which the contribution of all the interfering components (e.g.,
multiple-access interference, external interference and noise) is
modeled as a Gaussian term with an unknown and arbitrary space-time
correlation matrix. The main contribution of this paper is the fact
that the estimator makes efficient use of the structure of the signals
in both the space and time domains. Its performance is compared with
the Cramer-Rao Bound, and with the performance of other methods proposed
recently that also employ an antenna array but only exploit the structure
of the signals in one of the two domains, while using the other simply
as a means of path diversity. It is shown that the use of the temporal
and spatial structures is necessary to achieve synchronization in
heavily loaded systems or in the presence of directional external
interference.
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