Relationship between Bessel-Clifford and hypergeometric 0F1
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Revision as of 10:46, 11 January 2017 by Tom (talk | contribs) (Created page with "==Theorem== The following formula holds: $$\mathcal{C}_n(z) = \dfrac{{}_0F_1(;n+1;z)}{n!},$$ where $\mathcal{C}_n$ denotes the Bessel-Clifford function and ${}_0F_1$ denot...")
Theorem
The following formula holds: $$\mathcal{C}_n(z) = \dfrac{{}_0F_1(;n+1;z)}{n!},$$ where $\mathcal{C}_n$ denotes the Bessel-Clifford function and ${}_0F_1$ denotes hypergeometric 0F1.
