- #1
Konte
- 90
- 1
Hello everybody,
My question is about variable separation applied in the solution of general time-independent Schrodinger equation, expressed with spherical coordinates as:
[itex] \hat{H} \psi (r,\theta,\phi) = E \psi (r,\theta,\phi)[/itex]
Is it always possible (theoretically) to seek a solution such as:
[itex] \psi (r,\theta,\phi) = R(r) . \Theta(\theta).\Phi(\phi)[/itex]
Thank you everybody.
Konte
My question is about variable separation applied in the solution of general time-independent Schrodinger equation, expressed with spherical coordinates as:
[itex] \hat{H} \psi (r,\theta,\phi) = E \psi (r,\theta,\phi)[/itex]
Is it always possible (theoretically) to seek a solution such as:
[itex] \psi (r,\theta,\phi) = R(r) . \Theta(\theta).\Phi(\phi)[/itex]
Thank you everybody.
Konte