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Behavior of the Laplacian of Gaussian Extrema

Identifieur interne : 007792 ( Main/Exploration ); précédent : 007791; suivant : 007793

Behavior of the Laplacian of Gaussian Extrema

Auteurs : Salvatore Tabbone ; Laurent Alonso ; Djemel Ziou

Source :

RBID : CRIN:tabbone03b

English descriptors

Abstract

This paper analyses the behavior in scale space of linear junction models (L, Y and X models), nonlinear junction models, and linear junction multi-models. The variation of grey level is considered to be constant, linear or nonlinear in the case of linear models and constant for the other models. We are essentially interested in the extrema points provided by the Laplacian of Gaussian function. These extrema have nice scaling properties and can be used for detecting junction points, for tracking or indexing images. Moreover, we show that for infinite models the Laplacian of the Gaussian at the corner point is not always equal to zero.


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Le document en format XML

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<div type="abstract" xml:lang="en" wicri:score="2535">This paper analyses the behavior in scale space of linear junction models (L, Y and X models), nonlinear junction models, and linear junction multi-models. The variation of grey level is considered to be constant, linear or nonlinear in the case of linear models and constant for the other models. We are essentially interested in the extrema points provided by the Laplacian of Gaussian function. These extrema have nice scaling properties and can be used for detecting junction points, for tracking or indexing images. Moreover, we show that for infinite models the Laplacian of the Gaussian at the corner point is not always equal to zero.</div>
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