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Image watermarking based on discrete fractional fourier transforms with multiple parameters.

, , and . ICNC-FSKD, page 2687-2693. IEEE, (2017)

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Tridiagonal Commuting Matrices and Fractionalizations of DCT and DST Matrices of Types I, IV, V, and VIII., and . IEEE Trans. Signal Process., 56 (6): 2357-2369 (2008)Discrete Fractional Fourier Transform Based on New Nearly Tridiagonal Commuting Matrices., , and . IEEE Trans. Signal Process., 54 (10): 3815-3828 (2006)Coefficient-truncated higher-order commuting matrices of the discrete fourier transform., , and . ICASSP, page 3545-3548. IEEE, (2008)Image watermarking based on discrete fractional fourier transforms with multiple parameters., , and . ICNC-FSKD, page 2687-2693. IEEE, (2017)Enhancing Security of Double Random Phase Encryption Schemes Based on Discrete Fractional Fourier Transforms.. ISCAS, page 1. IEEE, (2020)The Multiple-Parameter Discrete Fractional Fourier Transform and Its Application., and . ICASSP (3), page 416-419. IEEE, (2006)Eigenvectors of Ordinary, Generalized, Centered and Offset Discrete Fourier Transforms Based on Lookup Table Methods: Efficiency and Approximation Uses.. IEEE Trans. Signal Process., (2020)Efficient discrete fractional Hirschman optimal transform and its application., , and . ICASSP, page 3604-3607. IEEE, (2011)Closed-form eigenvectors of the discrete Fourier Transform., and . ISCAS, page 2597-2600. IEEE, (2013)Generalized Commuting Matrices and Their Eigenvectors for DFTs, Offset DFTs, and Other Periodic Operations., , , and . IEEE Trans. Signal Process., 56 (8-2): 3891-3904 (2008)