Copyright © Philip M. Parker, INSEAD. Terms of Use.

DIFFERENCE OF GAUSSIANS

Specialty Definition: DIFFERENCE OF GAUSSIANS

DomainDefinition

Computing

Function composed of the difference of two gaussian distributions and approximates delsquared-G(the laplacian of a gaussian), the operator which Marr and Hildreth proposed to be optimal for edge detection in images. It also describes the "Mexican hat" weighting function of the receptive fields of retinal ganglion and LGN cells. Source: European Union. (references)

Source: compiled by the editor from various references; see credits.

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Modern Translation: DIFFERENCE OF GAUSSIANS

Language Translations for "DIFFERENCE OF GAUSSIANS"; alternative meanings/domain in parentheses.

Danish

  

forskel mellem Gaussfordelinger. (various references)

   

Dutch

  

gaussiaanse functie. (various references)

   

Finnish

  

normaalijakaumien erotus, Gaussin jakaumien erotus. (various references)

   

French

  

différence de gaussiennes. (various references)

   

German

  

Differenz zweier Gaussfunktionen. (various references)

   

Greek 

  

διαφορά κατανομών Gauss. (various references)

   

Italian

  

distribuzione gaussiana (Gaussian distribution, Gaussian law, Gauss-Laplace distribution, Gauss'law, Laplacean distribution, Laplace-Gauss distribution, normal distribution, normal distribution law, normal Gaussian distribution, second law of Laplace). (various references)

   

Pig Latin

  

ifferenceday ofay aussiansgay

   

Portuguese

  

distribuição gaussiana (Gaussian distribution, Gaussian taper, normal distribution, normal probability density distribution). (various references)

   

Spanish

  

distribución normal (Gaussian distribution, Gauss-Laplace distribution, Laplacean distribution, Laplace-Gauss distribution, normal distribution, normal Gaussian distribution, second law of Laplace), distribución de Gauss (Gaussian distribution, Gaussian taper, normal distribution, normal probability density distribution), diferencia de gaussianas. (various references)

Source: compiled by the editor from various translation references.

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INDEX

1. Translations: Modern
2. Bibliography


  

Copyright © Philip M. Parker, INSEAD. Terms of Use.