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properties of hyperbolic Dirichlet functions are discussed. Using the new characterizations of the hyperbolic Q(sub p)<br />

functions established in this thesis, two results dealing with composition operators are proved in Section 3. For further<br />

discussion about these classes, several questions about these hyperbolic classes <strong>and</strong> open problems are presented in Section<br />

4.<br />

Derived from text<br />

Analytic Functions; Function Space; Hyperbolic Functions; Geometry<br />

20060001593 SUPELEC, Gif-sur-Yvette, France<br />

Some Properties of Prediction <strong>and</strong> Interpolation Errors<br />

Picinbono, B.; Kerilis, J. M.; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP ‘87);<br />

Volume 1; 1987, pp. 9.7.1 - 9.7.4; In English; See also 20060001583; Copyright; Avail.: Other Sources<br />

Linear prediction <strong>and</strong> interpolation are widely used in signal processing. Usually they are obtained by linear filters of finite<br />

memory, <strong>and</strong> the prediction <strong>and</strong> interpolation errors decrease when this memory increases. If the asymptotic values of these<br />

errors are null, the signal is singular. In this paper a numerical method to compute the prediction <strong>and</strong> interpolation errors for<br />

signals with a given power spectrum is presented. A large number of results obtained with this method are discussed, especially<br />

the difference between regular <strong>and</strong> singular signals.<br />

Author<br />

Interpolation; Linear Prediction; Errors; Signal Processing<br />

20060001619 International Business Machines Corp., USA<br />

Fast Image Segmentation for Some Machine Vision Applications<br />

Hinkle, Eric B.; Sanz, Jorge L. C.; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP ‘87);<br />

Volume 1; 1987, pp. 7.7.1-7.7.4; In English; See also 20060001583; Copyright; Avail.: Other Sources<br />

This paper describes the use of an image contrast measure for producing binary segmentations of images in a certain class<br />

of applications. This method is well-suited for fast pipeline implementations, because the contrast measure uses only two local<br />

features in the image. To eliminate segmentation noise, we post-process the segmentations using binary morphological<br />

operations. This method has been applied to three different micro-electronics inspection problems, with consistently good<br />

results, <strong>and</strong> experimental results from each of these applications are presented here. Also, we discuss this technique in terms<br />

of the theory of polynomial classifiers.<br />

Author<br />

Imaging Techniques; Segments; Image Contrast; Computer Vision<br />

20060001626 Air Force Geophysics Lab., Hanscom AFB, MA, USA<br />

On the Extreme Accuracy of Maximum Entropy Spectrum Estimation from an Error-Free Autocorrelation Function<br />

Fougere, Paul F.; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP ‘87); Volume 1; 1987,<br />

pp. 9.8.1 - 9.8.4; In English; See also 20060001583; Copyright; Avail.: Other Sources<br />

The Maximum Entropy Method (MEM) is compared to the periodogram method (DFT) for the estimation of line spectra<br />

given an error-free autocorrelation function (ACF). In one computer simulation run, a 250 lag ACF was generated as the sum<br />

of 63 cosinusoids with given amplitudes, Ai, <strong>and</strong> wave numbers, f. The wave numbers cover a b<strong>and</strong> from 0 to 89.239/cm with<br />

a Nyquist of 90/ cm <strong>and</strong> are given to an accuracy of six significant figures. The amplitudes range over four orders of magnitude<br />

<strong>and</strong> are given to five significant figures. The resulting normalized ACF was truncated to five significant figures. The resulting<br />

MEM spectrum was remarkably accurate. The lowest 53 spectral peaks reproduced the input frequencies exactly (to six<br />

significant figures) while the largest error in the remaining 10 lines occurred at line 63: input = 89.2814; MEM = 89.2934.<br />

The relative amplitude of this tiny line is only 2x10(exp -4) <strong>and</strong> yet its frequency was recovered to one part in 9000.<br />

Author<br />

Maximum Entropy Method; Autocorrelation; Errors; Line Spectra; Frequencies<br />

20060001713 State Univ. Coll. of New York, Buffalo, NY, USA<br />

Lemniscate Transform: A New Efficient Technique for Shape Coding <strong>and</strong> Representation<br />

Kundu, Amlan; IEEE International Conference on Acoustics, Speech, <strong>and</strong> Signal Processing (ICASSP ‘87); Volume 1; 1987,<br />

pp. 7.8.1-7.8.4; In English; See also 20060001583; Copyright; Avail.: Other Sources<br />

In this paper, a new algorithm for visual shape coding <strong>and</strong> representation using a powerful theorem on algebraic curve<br />

has be.en presented. The algorithm codes the closed shape, which does never intersect itself, by means of the foci of the closed<br />

118

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