Abstract
In this contribution, we propose a maximum likelihood solution to the direction-of-arrival estimation for discrete sources (a problem which arises in digital communication context). The likelihoDd expression being in general very involved, direct solutions or approximations of the likelihood equations are likely to be rather messy. To alleviate this problem, we resort to the standard complete/incomplete dat,a model, where the observations play the role of the incomplete data while the source signals are the missing data. We then maximize the incomplete likelihood (the likelihhod of the observations) by iteratively maximizing the complete likelihood function using (i) the deterministic ECM algorithm and (ii) a stochastic version of it, the SEM, which is efficiently implemented by resorting to a Gibbs sampler. Ext.ensive numerical simulations show that this method outperforms the standard higher-order statistics based techniques. Numerical investigation of the Cramer-Rao lower bound is also undertaken.
| Original language | English |
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| Pages | 349-352 |
| Number of pages | 4 |
| DOIs | |
| Publication status | Published - 1 Jan 1994 |
| Event | 7th IEEE SP Workshop on Statistical Signal and Array Processing, SSAP 1994 - Quebec, Canada Duration: 26 Jun 1994 → 29 Jun 1994 |
Conference
| Conference | 7th IEEE SP Workshop on Statistical Signal and Array Processing, SSAP 1994 |
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| Country/Territory | Canada |
| City | Quebec |
| Period | 26/06/94 → 29/06/94 |