- #1
maethros
- 8
- 0
Hello!
I'm trying to solve some old exam exercises to prepare for my qm exam next week.
Now I got a question I don't have any idea how to solve it. I hope somebody can help me:
"The radial Schrödinger equation in the case of a 3D spherical symmetric potential V(r) can be written in the form
-h^2/(2*m) * d^2u/dr^2 + [V(r) + (l*(l+1) / r^2)]*u = E*u
where u(r) = r*R(r). If V is attractive and vanishes exponentially at infinity, how does u(r) behave asymptotically for bound states?"
Thanks for helping!
I'm trying to solve some old exam exercises to prepare for my qm exam next week.
Now I got a question I don't have any idea how to solve it. I hope somebody can help me:
"The radial Schrödinger equation in the case of a 3D spherical symmetric potential V(r) can be written in the form
-h^2/(2*m) * d^2u/dr^2 + [V(r) + (l*(l+1) / r^2)]*u = E*u
where u(r) = r*R(r). If V is attractive and vanishes exponentially at infinity, how does u(r) behave asymptotically for bound states?"
Thanks for helping!