Second order Pseudo-gaussian shaper

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Description

The purpose of this document is to provide a calculus spreadsheet for the design of second-order pseudo-gaussian shapers. A very interesting reference is given by C.H. Mosher ''Pseudo-Gaussian Transfer Functions with Superlative Recovery'', IEEE TNS Volume 23, p. 226-228 (1976). Fred Goulding and Don Landis have studied the structure of those filters and their implementation and this document will outline the calculation leading to the relation between the coefficients of the filter. The general equation of the second order pseudo-gaussian filter is: f(t) = P{sub 0} {center_dot} e{sup -3kt} {center_dot} sin{sup 2}(kt). The parameter k is a normalization factor.

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12 pages

Creation Information

Beche, Jean-Francois November 22, 2002.

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Description

The purpose of this document is to provide a calculus spreadsheet for the design of second-order pseudo-gaussian shapers. A very interesting reference is given by C.H. Mosher ''Pseudo-Gaussian Transfer Functions with Superlative Recovery'', IEEE TNS Volume 23, p. 226-228 (1976). Fred Goulding and Don Landis have studied the structure of those filters and their implementation and this document will outline the calculation leading to the relation between the coefficients of the filter. The general equation of the second order pseudo-gaussian filter is: f(t) = P{sub 0} {center_dot} e{sup -3kt} {center_dot} sin{sup 2}(kt). The parameter k is a normalization factor.

Physical Description

12 pages

Notes

INIS; OSTI as DE00816377

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  • Other Information: PBD: 22 Nov 2002

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  • Report No.: LBNL--52855
  • Grant Number: AC03-76SF00098
  • DOI: 10.2172/816377 | External Link
  • Office of Scientific & Technical Information Report Number: 816377
  • Archival Resource Key: ark:/67531/metadc739169

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  • November 22, 2002

Added to The UNT Digital Library

  • Oct. 18, 2015, 6:40 p.m.

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  • April 4, 2016, 2:22 p.m.

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Beche, Jean-Francois. Second order Pseudo-gaussian shaper, report, November 22, 2002; Berkeley, California. (digital.library.unt.edu/ark:/67531/metadc739169/: accessed September 20, 2017), University of North Texas Libraries, Digital Library, digital.library.unt.edu; crediting UNT Libraries Government Documents Department.