most citedUncertainty Principles For the continuous Gabor quaternion linear canonical transform

1 citations · 2 across the 4 of their papers we have counts for

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6 papers

math.CA20191 cited

Uncertainty Principles For the continuous Gabor quaternion linear canonical transform

Mohammed El Kassimi, Said Fahlaoui

Gabor transform is one of the performed tools for time-frequency signal analysis. The principal aim of this paper is to generalize the Gabor Fourier transform to the quaternion lin…

math.CA2019

Local uncertainty principles for the two-sided Gabor quaternion Fourier transform

M. El Kassimi, S. Fahlaoui

By the important applications of Gabor transform in time-frequency analysis and signal analysis, in this paper, we consider the Gabor quaternion Fourier transform (GQFT), and we pr…

math.CA20191 cited

The two-sided Gabor quaternion Fourier transform and some uncertainty principles

Mohammed El Kassimi, Said Fahlaoui

In this paper, we define a new transform called the Gabor quaternionic Fourier transform (GQFT), which generalizes the classical windowed Fourier transform to quaternion valued-sig…

math.CA2019

Wigner-Ville distribution associated with the quaternion offset linear canonical transforms

Mohammed El Kassimi, Youssef El haoui, Said Fahlaoui

The Wigner-Ville distribution (WVD) and quaternion offset linear canonical transform (QOLCT) are a useful tools in signal analysis and image processing. The purpose of this paper i…

math.CA2018

Helgason Gabor Fourier transform and uncertainty principles

Mohammed El Kassimi, Mustapha Boujeddaine, Said Fahlaoui

Windowing a Fourier transform is a useful tool, which gives us the similarity between the signal and time frequency signal, and it allows to get sense when/where ceratin frequencie…

math.CA2018

A heat kernel version of Miyachi's Theorem for the Laguerre hypergroup

Mohammed El Kassimi, Said Fahlaoui

Let the Laguerre Hypergroup. In this paper, we are going to formulate and prove an analogue of Miyachi's uncertainty principle for the Lagu…