Hi I am trying to solve a second order ODE:
$xW(x)'' + (b + ax)W(x)' + cxW(x) = 0$
and after change of variable I have transformed into:
$yV(y)'' + (b - y)W(y)' - q = 0$
and the solution is $V(y) = C1*M(q, b, y) + C2*U(q, b y)$, where $y = gX$ and $W(x) = exp(nx)V(x)$
How can I get $W(x)$ from $V(y)$?
Thanks