View source for H (3/2)(z)=sqrt(z/(2pi))(1+2/z^2)-sqrt(2/(pi z))(sin(z)+cos(z)/z)

==Theorem==
The following formula holds:
$$\mathbf{H}_{\frac{3}{2}}(z)=\sqrt{\dfrac{z}{2\pi}} \left( 1 + \dfrac{2}{z^2} \right)- \sqrt{\dfrac{2}{\pi z}} \left( \sin(z)+ \dfrac{\cos(z)}{z} \right),$$
where $\mathbf{H}$ denotes a [[Struve function]], $\pi$ denotes [[pi]], $\sin$ denotes [[sine]], and $\cos$ denotes [[cosine]].

==Proof==

==References==
* {{BookReference|Handbook of mathematical functions|1964|Milton Abramowitz|author2=Irene A. Stegun|prev=H (1/2)(z)=sqrt(2/(pi z))(1-cos(z))|next=findme}}: $12.1.16$

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