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The generalized Hankel-Clifford transformation on M#x2032;#x03B1; and its representation

机译:关于M'α的广义Hankel-Clifford变换及其表示

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The generalized hankel-clifford transformations defined by equation with equation and equation with equation where equation being the Bessel function of the first kind and order (α − β) ≥ −1/ 2 were extended by Malgonde [8] to certain generalized functions and by Malgonde and Bandewar [7] to certain generalized functions of slow growth through a generalization of mixed Parseval's equation as equation where f ∈ H′α(I) and ϕ; ∈ Hα(I).
机译:Malgonde [8]将由方程式和方程式定义的广义hankel-clifford变换(其中方程式是第一类的贝塞尔函数且阶数(α-β)≥-1/2)定义为某些广义函数,并通过Malgonde和Bandewar [7]通过将混合的Parseval方程泛化为方程,其中f∈H′α(I)和to,从而获得了某些缓慢增长的广义函数。 ∈H α(I)。

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