Difference between revisions of "Bessel-Clifford"
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m (Tom moved page Bessel-Clifford function to Bessel-Clifford) |
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=Properties= | =Properties= | ||
| + | [[Derivative of Bessel-Clifford]]<br /> | ||
[[Bessel J in terms of Bessel-Clifford]]<br /> | [[Bessel J in terms of Bessel-Clifford]]<br /> | ||
| + | [[Relationship between Bessel-Clifford and hypergeometric 0F1]]<br /> | ||
=References= | =References= | ||
[[Category:SpecialFunction]] | [[Category:SpecialFunction]] | ||
Revision as of 10:47, 11 January 2017
The Bessel-Clifford function $\mathcal{C}_n$ is defined by $$\mathcal{C}_n(z)=\displaystyle\sum_{k=0}^{\infty} \dfrac{1}{\Gamma(k+n+1)} \dfrac{z^k}{k!},$$ where $\dfrac{1}{\Gamma}$ denotes the reciprocal gamma function
Properties
Derivative of Bessel-Clifford
Bessel J in terms of Bessel-Clifford
Relationship between Bessel-Clifford and hypergeometric 0F1
