The analysis, identification, characterization and simulation of random processes utilizing both the continuous and discrete wavelet transform is addressed. The wavelet transform is used to decompose random processes into localized orthogonal basis functions, providing a convenient format for the modeling, analysis, and simulation of non-stationary processes. The time and frequency analysis made possible by the wavelet transform provides insight into the character of transient signals through time-frequency maps of the time variant spectral decomposition that traditional approaches miss. In the relatively short life of the wavelet transform, it has found use in a wide variety of applications. This applications-orientated paper will briefly ...
Wavelets: Theory, Algorithms, and Applications is the fifth volume in the highly respected series, W...
The concept of wavelet transform was initially proposed by Morlet and Arens (1982) in ...
Signal analysts have traditionally relied on the Discrete Fourier Transform and various data windowi...
The analysis of transient signals using classical techniques is frequently not satisfactory. The Fou...
Time-frequency analysis and digital signal processing are important tools in the field of coastal en...
Wavelet transform is a term from signal analysis. It is mostly used in physics, but also in finance,...
Time history dynamic analysis of structures is considered as an exact method while being computation...
Wavelet transform is a term from signal analysis. It is mostly used in physics, but also in finance,...
A general description of continuous vs discrete wavelet transform is given emphasizing their use in ...
As many physical processes of interest to Civil Engineers manifest nonlinear and nonstationary featu...
For dynamic analysis in seismic design, selection of input ground motions is of huge importance. In ...
The wavelet transform is one of the most important method used in signal processing. In this study, ...
This paper presents some applications of the wavelet transform in the field of seismic signal analys...
In this dissertation I quantitatively demonstrate how the wavelet transform can be an effective math...
I. Int rod uct io n1) The wavelet transform have been used mainly in the fields of signal processing...
Wavelets: Theory, Algorithms, and Applications is the fifth volume in the highly respected series, W...
The concept of wavelet transform was initially proposed by Morlet and Arens (1982) in ...
Signal analysts have traditionally relied on the Discrete Fourier Transform and various data windowi...
The analysis of transient signals using classical techniques is frequently not satisfactory. The Fou...
Time-frequency analysis and digital signal processing are important tools in the field of coastal en...
Wavelet transform is a term from signal analysis. It is mostly used in physics, but also in finance,...
Time history dynamic analysis of structures is considered as an exact method while being computation...
Wavelet transform is a term from signal analysis. It is mostly used in physics, but also in finance,...
A general description of continuous vs discrete wavelet transform is given emphasizing their use in ...
As many physical processes of interest to Civil Engineers manifest nonlinear and nonstationary featu...
For dynamic analysis in seismic design, selection of input ground motions is of huge importance. In ...
The wavelet transform is one of the most important method used in signal processing. In this study, ...
This paper presents some applications of the wavelet transform in the field of seismic signal analys...
In this dissertation I quantitatively demonstrate how the wavelet transform can be an effective math...
I. Int rod uct io n1) The wavelet transform have been used mainly in the fields of signal processing...
Wavelets: Theory, Algorithms, and Applications is the fifth volume in the highly respected series, W...
The concept of wavelet transform was initially proposed by Morlet and Arens (1982) in ...
Signal analysts have traditionally relied on the Discrete Fourier Transform and various data windowi...