The Symmetric Rudin-Shapiro Transform: An Easy, Stable, And Fast Construction Of Multiple Orthogonal Spread Spectrum Signals

Anders La-Cour Harbo

doi:10.1109/ISPA.2003.1296905

The Symmetric Rudin-Shapiro Transform: An Easy, Stable, And Fast Construction Of Multiple Orthogonal Spread Spectrum Signals

Anders La-Cour Harbo

Research output: Contribution to book/anthology/report/conference proceeding › Article in proceeding › Research

3 Citations (Scopus)

Abstract

A method for constructing spread spectrum sequences is presented. The method is based on a linear, orthogonal, and symmetric transform given as the Rudin-Shapiro transform (RST), which is in many respects quite similar to the Haar wavelet packet transform. The RST provides the means for generating large sets of spread spectrum signals. This presentation provides a simple definition of the symmetric RST that leads to a fast N log(N) and numerically stable implementation of the transform.

Original language	Danish
Title of host publication	Proceedings of the IEEE ISPA 2003, Rome, Italy September 18-20
Number of pages	4
Publisher	IEEE
Publication date	2003
Pages	397-400
ISBN (Print)	953-184-061-X
DOIs	https://doi.org/10.1109/ISPA.2003.1296905
Publication status	Published - 2003
Event	The Symmetric Rudin-Shapiro Transform - Duration: 19 May 2010 → …

Conference

Conference	The Symmetric Rudin-Shapiro Transform
Period	19/05/2010 → …

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10.1109/ISPA.2003.1296905

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Cite this

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title = "The Symmetric Rudin-Shapiro Transform: An Easy, Stable, And Fast Construction Of Multiple Orthogonal Spread Spectrum Signals",

abstract = "A method for constructing spread spectrum sequences is presented. The method is based on a linear, orthogonal, and symmetric transform given as the Rudin-Shapiro transform (RST), which is in many respects quite similar to the Haar wavelet packet transform. The RST provides the means for generating large sets of spread spectrum signals. This presentation provides a simple definition of the symmetric RST that leads to a fast N log(N) and numerically stable implementation of the transform.",

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AB - A method for constructing spread spectrum sequences is presented. The method is based on a linear, orthogonal, and symmetric transform given as the Rudin-Shapiro transform (RST), which is in many respects quite similar to the Haar wavelet packet transform. The RST provides the means for generating large sets of spread spectrum signals. This presentation provides a simple definition of the symmetric RST that leads to a fast N log(N) and numerically stable implementation of the transform.

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DO - 10.1109/ISPA.2003.1296905

M3 - Konferenceartikel i proceeding

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BT - Proceedings of the IEEE ISPA 2003, Rome, Italy September 18-20

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