Quaternion offset linear canonical transform in one-dimensional setting
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Geometry and Topology,Algebra and Number Theory,Analysis
Link
https://link.springer.com/content/pdf/10.1007/s41478-023-00585-4.pdf
Reference39 articles.
1. Xu, T.Z., and B.Z. Li. 2013. Linear canonical transform and its applications. Beijing: Science Press.
2. Wei, D., and Y.M. Li. 2014. Generalized wavelet transform based on the convolution operator in the linear canonical transform domain. Optik 125: 4491–4496.
3. Urynbassarova, D., B.Z. Li, and R. Tao. 2018. Convolution and correlation theorems for Wigner-ville distribution associated with offset linear canonical transform. Optik 157: 455–466.
4. Kassimi, M.E., Y.E. Haoui, and S. Fahlaoui. 2019. The Wigner-Ville distribution associated with the quaternion offset linear canonical transform. Analysis Mathematica 45 (4): 787–802.
5. Xiang, Q., and K. Qin. 2014. Convolution, correlation and sampling theorems for the offset linear canonical transform. Signal Image and Video Processing. 8 (3): 433–442.
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