[1] M.Y. Bhat and A.H. Dar, Wavelet packets associated with linear canonical transform on spectrum, Int. J. Wavelets
Multiresolution Inf. Process 6 (2021), 2150030[2] M.Y. Bhat and A.H. Dar, Vector-valued nonuniform multiresolution analysis associated with linear canonical
transform, preprint, 2020.
[3] M.Y. Bhat and A.H. Dar, Octonion spectrum of 3D short-time LCT signals, Optik 261 (2022), 169156
[4] M.Y. Bhat and A.H. Dar, Quadratic-phase wave packet transform, Optik 261 (2022), 169120
[5] M.Y. Bhat and A.H. Dar, Scaled Wigner distribution in the offset linear canonical domain, Optik 262 (2022),
169286.
[6] M.Y. Bhat and A.H. Dar, Multiresolution analysis for linear canonical S transform, Adv. Oper. Theory 68 (2021),
1–11.
[7] M.Y. Bhat and A.H. Dar, Fractional vector-valued nonuniform MRA and associated wavelet packets on
L
2
(R, CM), Fractional Calculus Appl. Anal. 25 (2022), 687–719.
[8] M.Y. Bhat and A.H Dar, Convolution and correlation theorems for Wigner–Ville distribution associated with the
quaternion offset linear canonical transform, Signal Image Video Process. 16 (2022), 1235-–1242
[9] A. Bultheel and H. Martınez-Sulbaran, Recent developments in the theory of the fractional Fourier and linear
canonical transforms, Bull. Belg. Math. Soc. 13(2006), 971–1005
[10] I. Daubechies, B. Han, A. Ron and Z. Shen, Framelets: MRA-based constructions of wavelet frames, Appl.
Comput. Harmonic Anal. 14 (2003), 1–46.
[11] E. Hernadez and G. Weiss, A first course on wavelets, CRC Press, 1996.
[12] R.J. Duffin and A.C. Shaeffer, A class of nonharmonic Fourier series, Trans. Amer. Math. Soc. 72 (1952),
341–366.
[13] J.P. Gabardo and M.Z. Nashed, Nonuniform multiresolution analysis and spectral pairs, J. Funct. Anal. 158
(1998), 209–241.
[14] J.P. Gabardo and X. Yu, Wavelets associated with nonuniform multiresolution analysis and one-dimensional
spectral pairs, J. Math. Anal. Appl. 323 (2006), 798–817.
[15] B. Han, Compactly supported tight wavelet frames and orthonormal wavelets of exponential decay with a general
dilation matrix, J. Comput. Appl. Math. 155 (2003), 43–67.
[16] J.J. Healy, M.A. Kutay, H.M. Ozaktas and J.T. Sheridan, Linear canonical transforms, New York, Springer, 2016.
[17] J. Krommweh, Tight frame characterization of multiwavelet vector functions in terms of the polyphase matrix,
Int. J. Wavelets Multiresolution Inf. Process. 7 (2009), 9–21.
[18] M. Moshinsky and C. Quesne, Linear canonical transformations and their unitary representations, J. Math.
Phys. 12 (1971), no. 8, 1772–1780
[19] J. Pan and J. Wang, Texture segmentation using separable and non-separable wavelet frames, IEEE Trans. Fund.
Electron. Commun. Comput. Sci. 82 (1999), no. 8, 1463–1474.
[20] F. A. Shah and Waseem, Nonuniform multiresolution analysis associated with linear canonical transform, J.
Pseudo-Differ. Oper. Appl. 21 (2021), no. 1, 1–35.
[21] F.A. Shah and M.Y. Bhat, Vector-valued nonuniform multiresolution analysis on local fields, Int. J. Wavelets
Multiresolution Inf Process 13 (2015), no. 4, 1550029.
[22] F.A. Shah, Inequalities for nonuniform wavelet frames, Georgian Math. J. 28 (20211), no. 1, 149–156.
[23] J. Shim, X. Lium and N. Zhang, Multiresolution analysis and orthogonal wavelets associated with fractional wavelet
transform, Signal Image Video Process. 9 (2015), no. 1, 211–220.
[24] V. Sharma and P. Manchanda, Nonuniform wavelet frames in L
2
(R), Asian-Eur. J. Math. 8 (2015), no. 2, Article
ID: 1550034.
[25] T.Z. Xu and B.Z. Li, Linear canonical transform and its applications, Science Press, Beijing, China, 2013.