Sampling and Reconstruction of Multiband Signals in Multiresolution Subspaces Associated With the Fractional Wavelet Transform
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[1] Deyun Wei,et al. Reconstruction of multidimensional bandlimited signals from multichannel samples in linear canonical transform domain , 2014, IET Signal Process..
[2] Ayush Bhandari,et al. Sampling and Reconstruction of Sparse Signals in Fractional Fourier Domain , 2010, IEEE Signal Processing Letters.
[3] Xuejun Sha,et al. Sampling and Reconstruction of Signals in Function Spaces Associated With the Linear Canonical Transform , 2012, IEEE Transactions on Signal Processing.
[4] Ran Tao,et al. Multi-channel filter banks associated with linear canonical transform , 2013, Signal Process..
[5] Naitong Zhang,et al. Sampling and Reconstruction in Arbitrary Measurement and Approximation Spaces Associated With Linear Canonical Transform , 2016, IEEE Transactions on Signal Processing.
[6] Shiwei Ren,et al. Periodically nonuniform sampling and averaging of signals in multiresolution subspaces associated with the fractional wavelet transform , 2018, Digit. Signal Process..
[7] Ran Tao,et al. Image Encryption With Multiorders of Fractional Fourier Transforms , 2010, IEEE Transactions on Information Forensics and Security.
[8] Xiaoping Liu,et al. Error Analysis of Reconstruction From Linear Canonical Transform Based Sampling , 2018, IEEE Transactions on Signal Processing.
[9] 张峰,et al. Multi-channel sampling theorems for band-limited signals with fractional Fourier transform , 2008 .
[10] Yangquan Chen,et al. A multichannel compressed sampling method for fractional bandlimited signals , 2017, Signal Process..
[11] Deyun Wei. Filterbank reconstruction of band-limited signals from multichannel samples associated with the LCT , 2017, IET Signal Process..
[12] Bing-Zhao Li,et al. Identical relation of interpolation and decimation in the Linear Canonical Transform domain , 2008, 2008 9th International Conference on Signal Processing.
[13] V. Namias. The Fractional Order Fourier Transform and its Application to Quantum Mechanics , 1980 .
[14] Kamalesh Kumar Sharma,et al. Papoulis-like generalized sampling expansions in fractional Fourier domains and their application to superresolution , 2007 .
[15] Ran Tao,et al. Transform Order Division Multiplexing , 2011, IEEE Transactions on Signal Processing.
[16] Zhang Naitong,et al. A novel fractional wavelet transform and its applications , 2012 .
[17] Tomaso Erseghe,et al. Unified fractional Fourier transform and sampling theorem , 1999, IEEE Trans. Signal Process..
[18] Naitong Zhang,et al. Multiresolution analysis and orthogonal wavelets associated with fractional wavelet transform , 2013, Signal, Image and Video Processing.
[19] Xuejun Sha,et al. A Sampling Theorem for Fractional Wavelet Transform With Error Estimates , 2017, IEEE Transactions on Signal Processing.
[20] Teng Wang,et al. Security-Coded OFDM System Based on Multiorder Fractional Fourier Transform , 2016, IEEE Communications Letters.
[21] Xiang-Gen Xia,et al. On bandlimited signals with fractional Fourier transform , 1996, IEEE Signal Processing Letters.
[22] Michael Unser,et al. A general sampling theory for nonideal acquisition devices , 1994, IEEE Trans. Signal Process..
[23] Yonina C. Eldar,et al. Blind Multiband Signal Reconstruction: Compressed Sensing for Analog Signals , 2007, IEEE Transactions on Signal Processing.
[24] Juliano B. Lima,et al. Image encryption based on the fractional Fourier transform over finite fields , 2014, Signal Process..
[25] Ran Tao,et al. Sampling and Sampling Rate Conversion of Band Limited Signals in the Fractional Fourier Transform Domain , 2008, IEEE Transactions on Signal Processing.
[26] Naitong Zhang,et al. Multichannel Sampling and Reconstruction of Bandlimited Signals in Fractional Fourier Domain , 2010, IEEE Signal Processing Letters.
[27] Naitong Zhang,et al. A novel fractional wavelet transform and its applications , 2011, Science China Information Sciences.
[28] Hua Yu,et al. Parameter Estimation of Wideband Underwater Acoustic Multipath Channels based on Fractional Fourier Transform , 2016, IEEE Transactions on Signal Processing.
[29] Deyun Wei,et al. Generalized Sampling Expansions with Multiple Sampling Rates for Lowpass and Bandpass Signals in the Fractional Fourier Transform Domain , 2016, IEEE Transactions on Signal Processing.
[30] C. Chui,et al. A cardinal spline approach to wavelets , 1991 .
[31] Lei Zhang,et al. An Acquisition Algorithm Based on FRFT for Weak GNSS Signals in A Dynamic Environment , 2018, IEEE Communications Letters.
[32] Na Liu,et al. Signal reconstruction from recurrent samples in fractional Fourier domain and its application in multichannel SAR , 2017, Signal Process..
[33] You He,et al. Maneuvering Target Detection via Radon-Fractional Fourier Transform-Based Long-Time Coherent Integration , 2014, IEEE Transactions on Signal Processing.
[34] Naitong Zhang,et al. A sampling theorem for the fractional Fourier transform without band-limiting constraints , 2014, Signal Process..
[35] Xuejun Sha,et al. Generalized convolution theorem associated with fractional Fourier transform , 2014, Wirel. Commun. Mob. Comput..
[36] Luís B. Almeida,et al. The fractional Fourier transform and time-frequency representations , 1994, IEEE Trans. Signal Process..
[37] Ning Fu,et al. A generalized sampling model in shift-invariant spaces associated with fractional Fourier transform , 2018, Signal Process..
[38] Ayush Bhandari,et al. Shift-Invariant and Sampling Spaces Associated With the Fractional Fourier Transform Domain , 2012, IEEE Transactions on Signal Processing.
[39] Majeed M. Hayat,et al. Clutter Suppression via Hankel Rank Reduction for DFrFT-Based Vibrometry Applied to SAR , 2017, IEEE Geoscience and Remote Sensing Letters.