The chirp signal is a typical example of CAZAC (constant amplitude zero autocorrelation) sequence. Using the chirp signals, the chirp z transform and the chirp-Fourier transform were defined in order to calculate the discrete Fourier transform. We define a transform directly from the chirp signals for an even or odd number and the continuous version. We study the fundamental properties of the transform and how it can be applied to recursion problems and differential equations. Furthermore, when is not prime and , we define a transform skipped and develop the theory for it.
"Chirp Signal Transform and Its Properties." J. Appl. Math. 2014 1 - 8, 2014. https://doi.org/10.1155/2014/161989