I am trying to calculate this integral. I know it has an analytic expression when a = 0. But, is there any analytic expression for this case?
$\int_{a}^{\infty}BesselJ[2,bx]BesselJ[1,cx]dx$
Thanks in advance.
I am trying to calculate this integral. I know it has an analytic expression when a = 0. But, is there any analytic expression for this case?
$\int_{a}^{\infty}BesselJ[2,bx]BesselJ[1,cx]dx$
Thanks in advance.