Recent content by Manuel Galdon

I evaluated the integral without taking the limits into consideration and I only evaluated the radial part. How do you know about the angular parts involved here? Regarding the expansion of r01, I used the expansion for l=0 since the atom is in the ground state. Do you agree?

So I should understand the problem as an atom with only one electron, right? Finally I got this expression \int\frac{1}{r_> e^{2zr_1}} dr_1 If the electron is in the position r1 and we supose that r0>r1 , then have \int\frac{1}{r_0 e^{2zr_1}} dr_1 = \frac{1}{r_0}\int\frac{1}{e^{2zr_1}}...

For now I only have the multipolar expansion for l=0. What do the indexes in the spherical harmonics stand for? Should I understand that the hydrogenic ion is an hydogen atom with 2 electrons and therefore the indexes in the spherical harmonics concern the electrons 1 and 2? I think I have...

EDIT: moved from technical forum, so no template Hello, I have a problen which is about calculating an electrostatic potential for a hydrogenic atom in the ground state given its wavefunction. Since I know the wavefunction of the ground state I would find it by solving the Schrödinger...