arXiv · 2003.05552
Bargmann's versus of the quaternionic fractional Hankel transform
Abstract
We investigate the quaternionic extension of the fractional Fourier transform on the real half-line leading to fractional Hankel transform. This will be handled \`a la Bargmann by means of hyperholomorphic second Bargmann transform for the slice Bergman space of second kind. Basic properties are derived including inversion formula and Plancherel identity.
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Abdelatif Elkachkouri, Allal Ghanmi, Ali Hafoud. 2020-03-11. Bargmann's versus of the quaternionic fractional Hankel transform. https://arxiv.org/abs/2003.05552
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