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procedure is effectively combined with an image differencing technique to obtain displacement vectors between two<br />

successive frames. The resulting displacement field is dense, <strong>and</strong> leads to compact depth maps. The computational cost is<br />

shown to be lower than in a simple correlation method. A maximum likelihood estimate is used to characterize the probability<br />

of match which can give a local estimate of the noise distribution in the frame sequence. Such knowledge can be used<br />

effectively for the determination of displacement vectors in subsequent frames of the image sequence.<br />

Author<br />

Algorithms; Estimating; Image Analysis; Probability Theory<br />

20060001662 Minnesota Univ., USA<br />

On the Statistical Sufficiency of the Coherently Averaged Covariance Matrix for the Estimation of the Parameters of<br />

Wideb<strong>and</strong> Sources<br />

Hung, H.; Kaveh, M.; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP ‘87); Volume 1;<br />

1987, pp. 2.2.1-2.2.4; In English; See also 20060001583<br />

Contract(s)/Grant(s): N000I4-86-K-0410; Copyright; Avail.: Other Sources<br />

In this paper we investigate the degree of sufficiency of the approximately coherently averaged covariance matrix via a<br />

relative efficiency measure, termed the Relative Information Index (RII), for the estimation of the parameters of multiple<br />

wideb<strong>and</strong> sources. First, we prove that all the narrowb<strong>and</strong> sample covariance matrices are minimal sufficient under the<br />

asymptotic normality condition of the raw data samples. The asymptotic distribution <strong>and</strong> its associated first- <strong>and</strong> second-order<br />

statistics of the approximately coherently averaged covariance matrix are derived. The Fisher’s Information matrices of the<br />

statistic <strong>and</strong> the raw data are then evaluated for the computation of the RII’s.<br />

Author<br />

Asymptotic Series; Asymptotic Methods; Matrices (Mathematics); Broadb<strong>and</strong>; Covariance<br />

20060001667 Rhode Isl<strong>and</strong> Univ., Kingston, RI, USA<br />

Statistically/Computationally Efficient Estimation of Non-Gaussian Autoregressive Processes<br />

Kay, Steven; Sengupta, Debasis; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP ‘87);<br />

Volume 1; 1987, pp. 2.5.1-2.5.4; In English; See also 20060001583<br />

Contract(s)/Grant(s): N00014-84-K-0527; Copyright; Avail.: Other Sources<br />

A new technique for the estimation of autoregressive filter parameters of a non-Gaussian autoregressive process is<br />

proposed. The probability density function of the driving noise is assumed to be known. The new technique is a two-stage<br />

procedure motivated by maximum likelihood estimation. It is computationally much simpler than the maximum likelihood<br />

estimator <strong>and</strong> does not suffer from convergence problems. Computer simulations indicate that unlike the least squares or linear<br />

prediction estimators, the proposed estimator is nearly efficient, even for moderately sized data records.<br />

Author<br />

Autoregressive Processes; Computerized Simulation; Statistics; Probability Theory<br />

20060001679 Stanford Univ., Stanford, CA, USA<br />

On the Stability of Adaptive Lattice Filters<br />

Lev-Ari, H.; Chiang, K. F.; Kailath, T.; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP<br />

‘87); Volume 1; 1987, pp. 395-398; In English; See also 20060001583; Copyright; Avail.: Other Sources<br />

A new approach to stability of adaptive filters is presented. The notion of constrained-input constrained-output (CICO)<br />

stability is introduced as a generalization of the st<strong>and</strong>ard notion of bounded-input/bounded-output (BIBO) stability. This new<br />

notion involves a set of constraints on the filter data (i.e., signals <strong>and</strong> parameters) that, unlike boundedness, are specific to the<br />

filter in consideration. The set of all data that satisfy the constraints is the feasibility domain of the adaptive filter. Three<br />

particular adaptive lattice filters are analyzed: (i)Burg’s lattice, (ii)the unnormalized RLS lattice, <strong>and</strong> (iii)the normalized RLS<br />

lattice. We derive the feasibility domains of these adaptive filters <strong>and</strong> prove that they are CICO stable.<br />

Author<br />

Adaptive Filters; Stability<br />

20060001703 Bell Telephone Labs., Inc., Naperville, IL, USA<br />

A Multivariate Voicing Decision Rule Adapts to Noise, Distortion, <strong>and</strong> Spectral Shaping<br />

Thomson, David L.; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP ‘87); Volume 1;<br />

1987, pp. 6.10.1 - 6.10.4; In English; See also 20060001583; Copyright; Avail.: Other Sources<br />

173

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