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About non stationary multiresolution analysis and wavelets
About non stationary multiresolution analysis and wavelets
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About non stationary multiresolution analysis and wavelets

Bastin, Françoise ; Simons, Laurent

Springer 2013

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2
Fractals and wavelets: What can we learn on transcription and replication from wavelet-based multifractal analysis of DNA sequences?
Fractals and wavelets: What can we learn on transcription and replication from wavelet-based multifractal analysis of DNA sequences?
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Fractals and wavelets: What can we learn on transcription and replication from wavelet-based multifractal analysis of DNA sequences?

Arneodo, A. ; Audit, B. ; Brodie of Brodie, E. B. ; Nicolay, Samuel ; Touchon, M. ; D'Aubenton-Carafa, Y. ; Huvet, M. ; Thermes, C.

Springer 2009

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Multy-year cycles observed in air temperature data and proxy series
Multy-year cycles observed in air temperature data and proxy series
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Multy-year cycles observed in air temperature data and proxy series

Mabille, Georges ; Nicolay, Samuel

EDP Sciences 2009

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4
30 and 43 months period cycles found in air temperature time series using the Morlet wavelet
30 and 43 months period cycles found in air temperature time series using the Morlet wavelet
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30 and 43 months period cycles found in air temperature time series using the Morlet wavelet

Nicolay, Samuel ; Mabille, Georges ; Fettweis, Xavier ; Erpicum, Michel

Springer Science & Business Media B.V 2009

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5
A Riesz basis of wavelets and its dual with quintic deficient splines
A Riesz basis of wavelets and its dual with quintic deficient splines
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A Riesz basis of wavelets and its dual with quintic deficient splines

Bastin, Françoise

Pitagora 2006

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6
Quintic deficient spline wavelets
Quintic deficient spline wavelets
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Quintic deficient spline wavelets

Bastin, Françoise ; Laubin, Pascal

Société Royale des Sciences de Liège 2002

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