2002Unpublished venueRequires access

An efficient tool to study transmission lines using the wavelet packet decomposition

Giulio Antonini

Open publisher page 2 citations

Abstract

Wavelet expansions have received a lot of interest in the EMC literature. In fact they have been widely used in electromagnetics to expand electrical quantities either in time or space domain, allowing an adaptive representation of the solution. It has been shown that the discrete wavelet transform is just a particular case of the discrete wavelet packet transform. The paper deals with the comparison of the standard wavelet transform versus the wavelet packet transform in studying MTLs, pointing out the advantages in using the latter approach respect to the former one. In particular an appropriate choice of the wavelet packet basis is shown to be effective in reducing the computation time and memory storage requirements. Several validations and numerical examples are presented.

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What this paper is about

Wavelet expansions have received a lot of interest in the EMC literature. In fact they have been widely used in electromagnetics to expand electrical quantities either in time or space domain, allowing an adaptive representation of the solution. It has been shown that the discrete wavelet transform is just a particular case of the discrete wavelet packet transform. The paper deals with the comparison of the standard wavelet transform versus the wavelet packet transform in studying MTLs, pointing out the advantages in using the latter approach respect to the former one. In particular an appropriate choice of the wavelet packet basis is shown to be effective in reducing the computation time and memory storage requirements. Several validations and numerical examples are presented.

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OpenAlex reports 2 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

Wavelet expansions have received a lot of interest in the EMC literature. In fact they have been widely used in electromagnetics to expand electrical quantities either in time or space domain, allowing an adaptive representation of the solution. It has been shown that the discrete wavelet transform is just a particular case of the discrete wavelet packet transform. The paper deals with the comparison of the standard wavelet transform versus the wavelet packet transform in studying MTLs, pointing out the advantages in using the latter approach respect to the former one. In particular an appropriate choice of the wavelet packet basis is shown to be effective in reducing the computation time and memory storage requirements. Several validations and numerical examples are presented.

Key concepts: Wavelet packet decomposition, Second-generation wavelet transform, Discrete wavelet transform, Wavelet, Stationary wavelet transform, Lifting scheme, Harmonic wavelet transform, Wavelet transform

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