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Hankel transform

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Hankel transform [′häŋk·əl ‚tranz‚fȯrm]
(mathematics)
The Hankel transform of ordermof a real function ƒ(t) is the functionF(s) given by the integral from 0 to ∞ of ƒ(t)tJm(st)dt, whereJmdenotes themth-order Bessel function. Also known as Bessel transform; Fourier-Bessel transform.
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Recall that given [beta] [greater than or equal to] [-1/2], the Hankel transform of order [beta] of a suitable function g on (0, [infinity]) is difined by [H.
Almost everywhere convergence of inverse Dunkl transform on the real ... by Kamel, J. El; Yacoubz, Ch. / Tamsui Oxford Journal of Mathematical Sciences
Hankel transforms associated to finite reflection groups.
Beurling-Hormander's theorem for the Dunkl transform by Trimeche, Khalifa / Global Journal of Pure and Applied Mathematics
Dunkl, Hankel transform associated to finite reflexion groups, Contemp.
q-analogue of the Dunkl transform on the real line by Bettaibi, Neji; Bettaiebz, Rym / Tamsui Oxford Journal of Mathematical Sciences
 
 
 
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