DISCRETE FOURIER TRANSFORMS AND MODIFIED SECOND ORDER LINEAR ORDINARY DIFFERENTIAL EQUATIONS

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Published: 2015-06-18

Page: 121-128


R. A. MALEKAR *

National Defence Academy, Khadakwasala, Pune-411023, India.

MANUEL MALAVER

Department of Basic Sciences, Maritime University of the Caribbean, Catia la Mar, Venezuela

*Author to whom correspondence should be addressed.


Abstract

The eigenvectors of the discrete Fourier transform are expressed as a linear combination of the solutions to a modified second order linear ordinary dierential equation. This method of generating eigenvectors of the discrete Fourier transform is illustrated in particular as a linear combination of extended modiifed Bessel function and extended modied Legendre polynomial.

Keywords: Discrete fourier transform, modified second order linear ordinary differential equation, extended modified bessel function, extended modified legendre polynomial


How to Cite

MALEKAR, R. A., & MALAVER, M. (2015). DISCRETE FOURIER TRANSFORMS AND MODIFIED SECOND ORDER LINEAR ORDINARY DIFFERENTIAL EQUATIONS. Asian Journal of Mathematics and Computer Research, 5(2), 121–128. Retrieved from https://ikprress.org/index.php/AJOMCOR/article/view/158

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