[1] C. Baccar, N. B. Hamadi, and H. Herch, Time-frequency analysis of localization operators associated to the windowed Hankel transform, Integral Trans. Spec. Funct., 27(3) (2016), 245–258.
[2] M. Benedicks, Fourier transforms of functions supported on sets of finite Lebesgue measure, J. Math. ANAL. Appl., 106(1) (1985), 180–183.
[3] A. Bonami, B. Demange, and P. Jaming, Hermite functions and uncertainty principles for the Fourier and the windowed Fourier transforms, Rev Mat Iberoam. 19 (2003), 23–55.
[4] F. Bouzeffour, The Hartley–Bessel function: product formula and convolution structure, J. Pseudo-Differential Oper. Appl., 15(2) (2024), 42.
[5] F. Bouzeffour, The generalized Hartley transform, Integral Trans. Spec. Funct., 25(3) (2014), 230–239.
[6] F. Bouzeffour and M. Garayev, The Hartley transform via SUSY quantum mechanics, Mem. Differ. Equ. Math. Phys., 83 (2021), 31–41.
[7] R. N. Bracewell, Physical aspects of the Hartley transform, J. Atmosph. Terres. Phys., 51(9-10) (1989), 791–795.
[8] K. Brahim and E. Tefjeni, Uncertainty principle for the two-sided quaternion windowed Fourier transform, J. Pseudo-Differ. Oper. Appl., 11 (2020), 159–185.
[9] A. Chana, A. Akhlidj, and N. Nafie, Time-frequency analysis associated with multidimensional Hankel-Gabor transform, J. Pseudo-Differ. Oper. Appl., 15(4) (2024), 85.
[10] A. Chana and A. Akhlidj, Time-frequency analysis for the multidimensional Gabor transform, Ann. Dell ’Univ. Ferrara, 71(1) (2025), 1.
[11] A. Chana and A. Akhlidj, Uncertainty principles and Calder´on’s formula for the multidimensional Hankel-Gabor transform, Pan-Amer. J. Math., 3 (2024), 15.
[12] D. L. Donoho and P. B. Stark, Uncertainty principles and signal recovery, SIAM J. Appl. Math., 49(3) (1989), 906–931.
[13] C. F. Dunkl, Differential-difference operators associated to reflection groups, Trans. Amer. Math. Soc., 311(1) (1989), 167–183.
[14] G. B. Folland and A. Sitaram, The uncertainty principle: A mathematical survey, J. Fourier Anal. Appl., 3 (1997), 207–238
[15] W. B. Gao and B. Z. Li, Uncertainty principles for the windowed Hankel transform, Integral Trans. Spec. Funct., 31(12) (2020), 982–997.
[16] I. Gohberg, S. Goldberg, and N. Krupnik, Traces and Determinants of Linear Operators, Vol. 116, Birkhauser, 2012.
[17] K. Grochenig, Foundations of Time-Frequency Analysis, Springer Science & Business Media, 2013.
[18] R. V. Hartley, A more symmetrical Fourier analysis applied to transmission problems, Proc. IRE, 30(3) (1942), 144–150.
[19] P. Jaming and A. M. Powell, Uncertainty principles for orthonormal sequences, J. Funct. Anal., 243(2) (2007), 611–630.
[20] H. Mejjaoli, Harmonic analysis associated with the generalized differential-difference operator on the real line and quantitative uncertainty principles for its Hartley transform, Appl. Anal., 96(7) (2017), 1146–1169.
[21] B. Ricaud and B. Torr´esani, A survey of uncertainty principles and some signal processing applications, Adv. Comput. Math., 40(3) (2014), 629–650.
[22] S. Saitoh and Y. Sawano, Theory of Reproducing Kernels and Applications, Springer Singapore, 2016.
[23] S. Saitoh, Applications of Tikhonov regularization to inverse problems using reproducing kernels, J. Phys.: Conf. Ser., 73(1) (2007), 012019.
[24] H. Weyl, The Theory of Groups and Quantum Mechanics, Courier Corporation, 1950.
[25] E. Wilczok, New uncertainty principles for the continuous Gabor transform and the continuous wavelet transform, Documenta Math., 5 (2000), 207–226.
[26] S. Yakubovich, On the half-Hartley transform, its iteration and compositions with Fourier transforms, J. Integral Equ. Appl., 26(4) (2014), 581–608.