Laplace Transform of Fourier Series Functions of a Period P = 2π

Authors

  • Adebayo, R. A.

  • Adebayo, R. A.

entomocidal, solar radiation, assessment, callosobruchus maculatus.

Abstract

The authors establish a set of presumably new results, Which transform a periodic functions of period p = 2 to new functions. So in this paper, the authors tries to evaluate Laplace transform of the discontinuous and periodic function that involves in some applications of non-homogeneous differential equations in Physics, electrical engineering, and other many disciplines. Hence, such type of functions expands to a Fourier series, which represent complicated and discontinuous regarding of simpler continuous and periodic functions of cosines and sines.

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How to Cite

Laplace Transform of Fourier Series Functions of a Period P = 2π. (2019). Global Journal of Science Frontier Research, 18(F8), 19-24. https://journalofscience.org/index.php/GJSFR/article/view/103077

References

Gabriel Nagy (2015) Introduction to Ordinary Differential Equations. 1-144.

Ordinary Differential Equations and Some Applications. 3.

Rudolph Longer (1954) A first Course in Differential equations.

Peter Collins (2006) The Sturm-Liouville Equation. 225-241.

James Brannan, William Boyce (2010) Unknown Title. 8.

Peter Hart (2015) How the Hough transform was invented [DSP History. 26(6), 18-22.

Published

2019-02-06

How to Cite

Laplace Transform of Fourier Series Functions of a Period P = 2π. (2019). Global Journal of Science Frontier Research, 18(F8), 19-24. https://journalofscience.org/index.php/GJSFR/article/view/103077