The Development of Discrete Version of Laplace Transformation (Sigma (If) Transformation) Obtained from the Relationship Between Laplace and Fourier Transformations

The Development of Discrete Version of Laplace Transformation (Sigma (If) Transformation) Obtained from the Relationship Between Laplace and Fourier Transformations

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K9ZC9

The Development of Discrete Version of Laplace Transformation (Sigma (If) Transformation) Obtained from the Relationship Between Laplace and Fourier Transformations

Dr. Umana Thompson Itaketo

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Abstract

The relationships between Laplace and Fourier transformations are studied very closely. It is observed that Fourier transformation can be obtained from Laplace transformation but the reverse is not true. Based on this, a generic mathematical analysis leads to an expression relating Laplace transformation to Fourier transformation. Further mathematical analysis from that expression leads to something quite new: The Discrete Version of Laplace transformation, which the author calls sigma (σ) transformation.

The Development of Discrete Version of Laplace Transformation (Sigma (If) Transformation) Obtained from the Relationship Between Laplace and Fourier Transformations

Authors

Dr. Umana Thompson Itaketo

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How to Cite

Umana Itaketo. 2013. “. Global Journal of Science Frontier Research – F: Mathematics & Decision GJSFR-F Volume 13 (GJSFR Volume 13 Issue F3): .

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Journal Specifications

Crossref Journal DOI 10.17406/GJSFR

Print ISSN 0975-5896

e-ISSN 2249-4626

GJSFR Volume 13 Issue F3
Pg. 47- 55

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Submission Received March 11, 2013
Accepted April 1, 2013
Published April 14, 2013

Keywords

analysis discrete fourier transformation laplace transformation relationships sigma (σ) transformation

Article Matrices

Total Score: 106

Country: Nigeria

Subject: Global Journal of Science Frontier Research - F: Mathematics & Decision

Authors: Dr. Umana Thompson Itaketo (PhD/Dr. count: 1)

View Count (all-time): 107

Total Views (Real + Logic): 4872

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Publish Date: 2013 05, Mon

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Total Views: 4872

Total Downloads: 2438

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