Multichannel sampling theorem for bandpass signals in the linear canonical transform domain
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[1] Jr. J. L. Brown. Multi-channel sampling of low-pass signals , 1981 .
[2] Kamalesh Kumar Sharma,et al. Signal separation using linear canonical and fractional Fourier transforms , 2006 .
[3] Christiane Quesne,et al. Linear Canonical Transformations and Their Unitary Representations , 1971 .
[4] Bing-Zhao Li,et al. Spectral Analysis of Sampled Signals in the Linear Canonical Transform Domain , 2012 .
[5] Soo-Chang Pei,et al. Eigenfunctions of linear canonical transform , 2002, IEEE Trans. Signal Process..
[6] Li-Ying Tan,et al. A Convolution and Product Theorem for the Linear Canonical Transform , 2009, IEEE Signal Processing Letters.
[7] Deyun Wei,et al. Sampling reconstruction of N-dimensional bandlimited images after multilinear filtering in fractional Fourier domain , 2013 .
[8] Luís B. Almeida,et al. The fractional Fourier transform and time-frequency representations , 1994, IEEE Trans. Signal Process..
[9] Zhengjun Liu,et al. Image encryption by using local random phase encoding in fractional Fourier transform domains , 2012 .
[10] Ran Tao,et al. Convolution theorems for the linear canonical transform and their applications , 2006, Science in China Series F: Information Sciences.
[11] Huaping Liu,et al. Multicode ultra-wideband scheme using chirp waveforms , 2006, IEEE Journal on Selected Areas in Communications.
[12] Sudarshan Shinde. Two Channel Paraunitary Filter Banks Based on Linear Canonical Transform , 2011, IEEE Transactions on Signal Processing.
[13] Yonina C. Eldar,et al. Filterbank reconstruction of bandlimited signals from nonuniform and generalized samples , 2000, IEEE Trans. Signal Process..
[14] Deyun Wei,et al. Sampling of bandlimited signals in the linear canonical transform domain , 2013, Signal Image Video Process..
[15] Qiwen Ran,et al. Multichannel sampling expansion in the linear canonical transform domain and its application to superresolution , 2011 .
[16] Tatiana Alieva,et al. Classification of lossless first-order optical systems and the linear canonical transformation. , 2007, Journal of the Optical Society of America. A, Optics, image science, and vision.
[17] Unnikrishnan Gopinathan,et al. Metrology and the linear canonical transform , 2006 .
[18] Ran Tao,et al. New sampling formulae related to linear canonical transform , 2007, Signal Process..
[19] Bing-Zhao Li,et al. Sampling in the Linear Canonical Transform Domain , 2012 .
[20] Billur Barshan,et al. Optimal filtering with linear canonical transformations , 1997 .
[21] Naitong Zhang,et al. Generalized convolution and product theorems associated with linear canonical transform , 2014, Signal Image Video Process..
[22] Sergios Theodoridis,et al. A Novel Efficient Cluster-Based MLSE Equalizer for Satellite Communication Channels with-QAM Signaling , 2006, EURASIP J. Adv. Signal Process..
[23] John T. Sheridan,et al. Optical operations on wave functions as the Abelian subgroups of the special affine Fourier transformation. , 1994, Optics letters.
[24] Nicola Laurenti,et al. A multicarrier architecture based upon the affine Fourier transform , 2005, IEEE Transactions on Communications.
[25] Hui Zhao,et al. On Bandlimited Signals Associated With Linear Canonical Transform , 2009, IEEE Signal Processing Letters.
[26] Adrian Stern,et al. Uncertainty principles in linear canonical transform domains and some of their implications in optics. , 2008, Journal of the Optical Society of America. A, Optics, image science, and vision.
[27] M. Unser. Sampling-50 years after Shannon , 2000, Proceedings of the IEEE.
[28] Tatiana Alieva,et al. Properties of the linear canonical integral transformation. , 2007, Journal of the Optical Society of America. A, Optics, image science, and vision.
[29] G. Goodwin,et al. Reconstruction of multidimensional bandlimited signals from nonuniform and generalized samples , 2005, IEEE Transactions on Signal Processing.
[30] Qiwen Ran,et al. Multichannel sampling and reconstruction of bandlimited signals in the linear canonical transform domain , 2011 .
[31] Rama Chellappa,et al. Data-driven multichannel superresolution with application to video sequences , 1999 .
[32] K. K. Sharma. Approximate Signal Reconstruction Using Nonuniform Samples in Fractional Fourier and Linear Canonical Transform Domains , 2009, IEEE Transactions on Signal Processing.
[33] John J. Healy,et al. Sampling and discretization of the linear canonical transform , 2009, Signal Process..
[34] R. Marks. Introduction to Shannon Sampling and Interpolation Theory , 1990 .
[35] Deyun Wei,et al. Generalized Sampling Expansion for Bandlimited Signals Associated With the Fractional Fourier Transform , 2010, IEEE Signal Processing Letters.
[36] Adrian Stern,et al. Sampling of linear canonical transformed signals , 2006, Signal Process..
[37] Hui Zhao,et al. An Extrapolation Algorithm for $(a,b,c,d)$-Bandlimited Signals , 2011, IEEE Signal Processing Letters.
[38] Girish S. Agarwal,et al. The generalized Fresnel transform and its application to optics , 1996 .
[39] Z. Zalevsky,et al. The Fractional Fourier Transform: with Applications in Optics and Signal Processing , 2001 .
[40] Qiwen Ran,et al. Reconstruction of band-limited signals from multichannel and periodic nonuniform samples in the linear canonical transform domain , 2011 .
[41] Soo-Chang Pei,et al. Relations between fractional operations and time-frequency distributions, and their applications , 2001, IEEE Trans. Signal Process..
[42] Sudhakar Prasad,et al. Digital superresolution and the generalized sampling theorem. , 2007, Journal of the Optical Society of America. A, Optics, image science, and vision.
[43] Yong Li,et al. New convolution theorem for the linear canonical transform and its translation invariance property , 2012 .
[44] Ran Tao,et al. On Sampling of Band-Limited Signals Associated With the Linear Canonical Transform , 2008, IEEE Transactions on Signal Processing.
[45] A. Papoulis,et al. Generalized sampling expansion , 1977 .
[46] Liying Tan,et al. Linear canonical ambiguity function and linear canonical transform moments , 2011 .
[47] Ales Prokes. Generalized Sampling Theorem for Bandpass Signals , 2006, EURASIP J. Adv. Signal Process..