2006
DOI: 10.1590/s0103-97332006000700018
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Wavelet analysis of the wind velocity and temperature variability in the Amazon Forest

Abstract: We studied the turbulent interactions among vertical wind velocity and temperature time-series measured in the Amazonian forest, during the wet season campaign of Large Biophere-Atmosphere Experiment in Amazonia (LBA) in 1999. The approach is based on the estimation of the correlation coefficient between the different scales in turbulent fields and Cross Wavelet Power (XWP). The results suggest that the correlations among scales of the vertical wind velocity are due to the Coherent Structures (CS), a large sca… Show more

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Cited by 23 publications
(12 citation statements)
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References 23 publications
(35 reference statements)
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“…For more details of the first approach, see Bolzan et al (2009). For the second approach the following must be valid: if X(t) and Y (t) are time series and if W X (a, b), W Y (a, b) are their WT, the XWS analysis (Torrence and Compo, 1998;Bolzan and Vieira, 2006) is given by…”
Section: Wavelet and Cross-wavelet Analysismentioning
confidence: 99%
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“…For more details of the first approach, see Bolzan et al (2009). For the second approach the following must be valid: if X(t) and Y (t) are time series and if W X (a, b), W Y (a, b) are their WT, the XWS analysis (Torrence and Compo, 1998;Bolzan and Vieira, 2006) is given by…”
Section: Wavelet and Cross-wavelet Analysismentioning
confidence: 99%
“…The wavelet function used here was the Morlet function due to their special properties in geophysical time series (Torrence and Compo,1998;Bolzan and Vieira, 2006). The XWS indicates the scales of higher covariance between two time series (X, Y ).…”
Section: Wavelet and Cross-wavelet Analysismentioning
confidence: 99%
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“…This is obtained by using wavelet functions that are finite in time, as opposed to the infinite sines and cosines used in the Fourier analysis. This tool has been used in many geophysical studies and it is especially useful in the analysis of the turbulent motions over plant canopies, which are not always periodic and stationary (Farge, 1992;Collineau and Brunet, 1993b;Turner et al, 1994;Terradellas et al, 2001;Krusche and De Oliveira, 2004;Bolzan and Vieira, 2006). In this work, a package of Matlab scripts called Wavelab 2 was used to decompose the time series using orthogonal wavelets.…”
Section: Methodsmentioning
confidence: 99%
“…It is generally used to analyse non-periodic features of geophysical signals (Farge 1992;Sá et al 1998), specially characteristics of the turbulent flow and organised motions (coherent structures) observed in the time series of scalars over vegetated surfaces (Collineau and Brunet 1993a,b;Lu and Fitzjarrald 1994;Katul and Vidakovic 1998;von Randow et al 2002;Thomas and Foken 2005;Bolzan and Vieira 2006). The wavelet decomposition is obtained by calculating the convolution between the discrete time series x n with scaled and translated versions of , a function called the wavelet mother.…”
Section: Wavelet Transformmentioning
confidence: 99%