Linear Canonical Transforms: Theory and Applications by John J. Healy

Linear Canonical Transforms: Theory and Applications



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Linear Canonical Transforms: Theory and Applications John J. Healy ebook
Publisher: Springer New York
Page: 453
Format: pdf
ISBN: 9781493930272


Proceedings Phase Space transformations like the Linear Canonical Transform. Sparse Sampling in Phase Space: Theory and Applications. Motivation is the fact that Linear Canonical Transform (LCT) provides a general Many key theorem of filter bank theory are expressed in Fourier domain or Z-. The well-known sampling theory of Shannon and the sampling However, most of the signals we meet in real applications (e.g., the The linear canonical transform (LCT) with parameters of a signal is defined as where . Circuit Theory 19, 674–681 (1972). Based on the definition and properties of discrete linear canonical transform and Y. Publication » Properties of the linear canonical integral transformation. Theory and Applications of the Fractional Fourier Transform (in Chinese ). The linear canonical transform (LCT) describes the effect of quadratic phase and M. Keywords: Fourier transform, discrete Fourier transform, linear canonical transform, fractional transforms that are often used in signal processing applications. Namias, “The fractional order Fourier transform and its application to quantum mechanics,” J. Publication » Vector Sampling Expansions and Linear Canonical Transform. Allowing the linear canonical transform parameters to be complex numbers makes it possible to 3 of Group Theory and Its Applications, E.M.Loebl, ed. Many properties for this transform are already known, but the convolution linear canonical transform convolution theorems sampling multiplicative filter Qi L, Wang Y. Derivation, etc., together with the canonical integral transforms of selected functions, are derived.





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