Random discrete linear canonical transform.
暂无分享,去创建一个
[1] B Javidi,et al. Optical image encryption based on input plane and Fourier plane random encoding. , 1995, Optics letters.
[2] Jianhua Wu,et al. Novel image encryption algorithm based on multiple-parameter discrete fractional random transform , 2010 .
[3] Mj Martin Bastiaans,et al. Powers of transfer matrices determined by means of eigenfunctions , 1999 .
[4] John T. Sheridan,et al. Image encryption and the fractional Fourier transform , 2003 .
[5] Kehar Singh,et al. Optical encryption using quadratic phase systems , 2001 .
[6] Cagatay Candan,et al. Digital Computation of Linear Canonical Transforms , 2008, IEEE Transactions on Signal Processing.
[7] Lin Yuan,et al. Image encryption based on nonseparable fractional Fourier transform and chaotic map , 2015 .
[8] Kamalesh Kumar Sharma,et al. Uncertainty Principle for Real Signals in the Linear Canonical Transform Domains , 2008, IEEE Transactions on Signal Processing.
[9] Jun Lang. Image encryption based on the reality-preserving multiple-parameter fractional Fourier transform , 2012 .
[10] John T. Sheridan,et al. A review of optical image encryption techniques , 2014 .
[11] Xu Guanlei,et al. On Uncertainty Principle for the Linear Canonical Transform of Complex Signals , 2010, IEEE Transactions on Signal Processing.
[12] Figen S. Oktem,et al. Exact Relation Between Continuous and Discrete Linear Canonical Transforms , 2009, IEEE Signal Processing Letters.
[13] Ran Tao,et al. Double image encryption based on random phase encoding in the fractional Fourier domain. , 2007, Optics express.
[14] Ran Tao,et al. Convolution theorems for the linear canonical transform and their applications , 2006, Science in China Series F: Information Sciences.
[15] Billur Barshan,et al. Optimal filtering with linear canonical transformations , 1997 .
[16] Bing-Zhao Li,et al. A New Discretization Algorithm of Linear Canonical Transform , 2012 .
[17] Deyun Wei,et al. Reconstruction of multidimensional bandlimited signals from multichannel samples in linear canonical transform domain , 2014, IET Signal Process..
[18] 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.
[19] John J. Healy,et al. Sampling and discretization of the linear canonical transform , 2009, Signal Process..
[20] Nicola Laurenti,et al. A multicarrier architecture based upon the affine Fourier transform , 2005, IEEE Transactions on Communications.
[21] John T. Sheridan,et al. Optical image encryption by random shifting in fractional Fourier domains. , 2003, Optics letters.
[22] Christiane Quesne,et al. Linear Canonical Transformations and Their Unitary Representations , 1971 .
[23] You He,et al. Radon-Linear Canonical Ambiguity Function-Based Detection and Estimation Method for Marine Target With Micromotion , 2015, IEEE Transactions on Geoscience and Remote Sensing.
[24] Shutian Liu,et al. Randomization of the Fourier transform. , 2007, Optics letters.
[25] Soo-Chang Pei,et al. Closed-form discrete fractional and affine Fourier transforms , 2000, IEEE Trans. Signal Process..
[26] Li-Ying Tan,et al. A Convolution and Product Theorem for the Linear Canonical Transform , 2009, IEEE Signal Processing Letters.
[27] Juliano B. Lima,et al. Image encryption based on the fractional Fourier transform over finite fields , 2014, Signal Process..
[28] John J Healy,et al. Fast linear canonical transforms. , 2010, Journal of the Optical Society of America. A, Optics, image science, and vision.
[29] Aloka Sinha,et al. Chaos based multiple image encryption using multiple canonical transforms , 2010 .
[30] Soo-Chang Pei,et al. Discrete Gyrator Transforms: Computational Algorithms and Applications , 2015, IEEE Transactions on Signal Processing.
[31] Wen-Liang Hsue,et al. Real Discrete Fractional Fourier, Hartley, Generalized Fourier and Generalized Hartley Transforms With Many Parameters , 2015, IEEE Transactions on Circuits and Systems I: Regular Papers.
[32] Shutian Liu,et al. The discrete fractional random cosine and sine transforms , 2006 .
[33] Zhengjun Liu,et al. Random fractional Fourier transform. , 2007, Optics letters.
[34] Bryan M Hennelly,et al. Fast numerical algorithm for the linear canonical transform. , 2005, Journal of the Optical Society of America. A, Optics, image science, and vision.
[35] Soo-Chang Pei,et al. Random Discrete Fractional Fourier Transform , 2009, IEEE Signal Processing Letters.
[36] John T. Sheridan,et al. Optical encryption and the space bandwidth product , 2005 .
[37] Naitong Zhang,et al. Generalized convolution and product theorems associated with linear canonical transform , 2014, Signal Image Video Process..
[38] Hui Zhao,et al. An Extrapolation Algorithm for $(a,b,c,d)$-Bandlimited Signals , 2011, IEEE Signal Processing Letters.
[39] Soo-Chang Pei,et al. Eigenfunctions of linear canonical transform , 2002, IEEE Trans. Signal Process..
[40] Girish S. Agarwal,et al. The generalized Fresnel transform and its application to optics , 1996 .
[41] Liren Liu,et al. Simulations of conjugate Dammann grating based 2D coherent solid-state laser array combination , 2013 .
[42] Tianqi Zhang,et al. Extrapolation of discrete bandlimited signals in linear canonical transform domain , 2014, Signal Process..
[43] John T Sheridan,et al. Phase-retrieval-based attacks on linear-canonical-transform-based DRPE systems. , 2016, Applied optics.
[44] Ran Tao,et al. New sampling formulae related to linear canonical transform , 2007, Signal Process..
[45] 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.
[46] G. Unnikrishnan,et al. Optical encryption by double-random phase encoding in the fractional Fourier domain. , 2000, Optics letters.
[47] Zhengjun Liu,et al. A discrete fractional random transform , 2005, math-ph/0605061.
[48] 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.
[49] J. Sheridan,et al. Two-dimensional nonseparable linear canonical transform: sampling theorem and unitary discretization. , 2014, Journal of the Optical Society of America. A, Optics, image science, and vision.