View source for Relationship between Struve function and hypergeometric pFq

==Theorem==
The following formula holds:
$$\mathbf{H}_{\nu}(z)=\dfrac{2(\frac{z}{2})^{\nu+1}}{\sqrt{\pi}\Gamma(\nu+\frac{3}{2})} {}_1F_2 \left( 1; \dfrac{3}{2}+\nu,\dfrac{3}{2};-\dfrac{z^2}{4} \right),$$
where $\mathbf{H}_{\nu}$ denotes a [[Struve function]], $\pi$ denotes [[pi]], $\Gamma$ denotes the [[gamma function]], and ${}_2F_1$ denotes the [[hypergeometric pFq]].

==Proof==

==References==

[[Category:Theorem]]
[[Category:Unproven]]