Recent content by vietha

Thanks jasonRF for the results. I have that book too. Could you tell me in which parts and pages you found that? I made a mistake with the last one. It should be: \int_0^a J_0^2(bx)\frac{x}{c}dx

Hi g_edgar, Thank you for your reply. I tried with Maple too and I got this: a*hypergeom([1/2, 1/2], [1, 1, 3/2], -a^2*b^2) The equation you got must be the result of this integral: \int _{0}^{a}\! {{\rm J}_0\left(bx\right)}{dx} I have to search for the generalized...

Hi there, I am starting with the Bessel functions and have some problems with it. I am getting stuck with this equation. I could not find this kind of integral in the handbooks. 1. \int_0^aJ_0^2(bx)dx Besides of this, I have other equations in similar form but I think this integral...