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DiskDigger crackQ:
Uniform distribution on circular sector for poles (special case of Bessel)
I would like to get $\phi$ uniformly distributed over the solid $0 \leq \phi \leq 2\pi$ and $0 \leq r \leq 1$. It is easy to prove that when $a$ is the length of the arc $r \leq r \leq 1$, we obtain the arcs of equal length, which means that the $r$ of $\phi$ varies within the radius of the inner circle.
I would like to obtain the uniform distribution, $\phi$ at the beginning (when $r=0$) of the specific case of $a = \pi/2$ (Bessel $\text{J}_{0}$). I know that the distribution of $\phi$ when $r=0$ is obtained by the uniform distribution on the solid $0 \leq \phi \leq 2\pi$ and the variable $r$, through $r=0$. But for the inner circle I have problems.
I would like to obtain the formula of the density function for the $\phi$ of the Bessel, that is $\text{J}_{0}(2r)$ for $0 \leq \phi \leq 2\pi$.
I have tried calculating $F(h)$, where $h=\phi$, the density function, which is:
$$F(h)=\int\limits_{0}^{2\pi} 2\pi F(h) \, d\phi = \int\limits_{0}^{2\pi} 2\pi \, h \, r \, dr = \pi \int\limits_{0}^{2\pi} h^2 r^2 dr.$$
Therefore, the distribution for $\phi$ is:
$$F(h) = \frac{\pi}{6} h^3,\, 0 \leq h \leq 2\pi.$$
However, I do not know how to integrate.
What should be done with the above integral? Also, I have the same problem for $\text{J
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