Applications on Generalized Two-Dimensional Fractional Sine Transform In the Range

Various transforms are employed for signal processing to obtain useful information, which is not explicitly available when the signal is in the time domain. Most of the real time signals such as speech, biomedical signals, etc., are non-stationary signals. The Fourier transform (FT), used for most of the signal processing applications, determines the frequency components present in the signal but with zero time resolution. The fractional cosine and sine transform closely related to the fractional Fourier transform which is now actively used in optics and signal processing. In this paper applications on generalized two dimensional fractional Sine transform are discussed. Also this paper presents Generalization of two dimensional fractional sine transform in the distributional sense.