Sensibility to noise of new multifractal fusion methods for ocean variables

The repeated observation of the same signatures of mesoscale and submesoscale features in different ocean variables indicates that some common, non-linear processes affect them to a significant extent. A new method to exploit these common signatures to improve the quality of a noisy variable (i.e. i...

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Main Authors: A. Turiel, J. Isern-Fontanet, M. Umbert
Format: Article
Language:English
Published: Copernicus Publications 2014-02-01
Series:Nonlinear Processes in Geophysics
Online Access:http://www.nonlin-processes-geophys.net/21/291/2014/npg-21-291-2014.pdf
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spelling doaj-fa7a20dd0e2440eb81947e1d6f4a866f2020-11-24T20:57:48ZengCopernicus PublicationsNonlinear Processes in Geophysics1023-58091607-79462014-02-0121129130110.5194/npg-21-291-2014Sensibility to noise of new multifractal fusion methods for ocean variablesA. Turiel0J. Isern-Fontanet1M. Umbert2Institut de Ciencies del Mar, CSIC, Barcelona, SpainInstitut Catala de Ciencies del Clima (IC3), Barcelona, SpainInstitut de Ciencies del Mar, CSIC, Barcelona, SpainThe repeated observation of the same signatures of mesoscale and submesoscale features in different ocean variables indicates that some common, non-linear processes affect them to a significant extent. A new method to exploit these common signatures to improve the quality of a noisy variable (i.e. increasing the signal-to-noise ratio) using another variable as template has recently been introduced. The method is based on superimposing the multifractal structure of singularity exponents from the template variable to the variable to be enhanced. In this paper, we will discuss the sensitivity of this method to the presence of noise of different types and amplitude. Our results indicate that multifractal methods can be a key to enhancing the existing databases of remote sensing images and give hints about non-linear dynamics of the ocean.http://www.nonlin-processes-geophys.net/21/291/2014/npg-21-291-2014.pdf
collection DOAJ
language English
format Article
sources DOAJ
author A. Turiel
J. Isern-Fontanet
M. Umbert
spellingShingle A. Turiel
J. Isern-Fontanet
M. Umbert
Sensibility to noise of new multifractal fusion methods for ocean variables
Nonlinear Processes in Geophysics
author_facet A. Turiel
J. Isern-Fontanet
M. Umbert
author_sort A. Turiel
title Sensibility to noise of new multifractal fusion methods for ocean variables
title_short Sensibility to noise of new multifractal fusion methods for ocean variables
title_full Sensibility to noise of new multifractal fusion methods for ocean variables
title_fullStr Sensibility to noise of new multifractal fusion methods for ocean variables
title_full_unstemmed Sensibility to noise of new multifractal fusion methods for ocean variables
title_sort sensibility to noise of new multifractal fusion methods for ocean variables
publisher Copernicus Publications
series Nonlinear Processes in Geophysics
issn 1023-5809
1607-7946
publishDate 2014-02-01
description The repeated observation of the same signatures of mesoscale and submesoscale features in different ocean variables indicates that some common, non-linear processes affect them to a significant extent. A new method to exploit these common signatures to improve the quality of a noisy variable (i.e. increasing the signal-to-noise ratio) using another variable as template has recently been introduced. The method is based on superimposing the multifractal structure of singularity exponents from the template variable to the variable to be enhanced. In this paper, we will discuss the sensitivity of this method to the presence of noise of different types and amplitude. Our results indicate that multifractal methods can be a key to enhancing the existing databases of remote sensing images and give hints about non-linear dynamics of the ocean.
url http://www.nonlin-processes-geophys.net/21/291/2014/npg-21-291-2014.pdf
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