High School Schrödinger Equation for the fusion of Deuterium(2H) and a Proton(H)

[Viridun]

In fact I am not sure if this is the right place to ask such a question but I'm going to ask anyways, just tell me if I am in the wrong place.
So I doing a little experiment with the Schröndinger's equation, but the problem is I can't find a certain function.
You all know the Schrödingers equation has variable for a function V(x) in the differential equation.

Now i need a specific one I need the one for the fusion of Deuterium(2H) and a Proton(H), but I can't find it anywhere.

Can anyone help me ?

 

[Gigaz]

The electron is just a charged particle in the electric field of the proton, so you need a spherical Coulomb potential. If that's not useful for you then you may as well stop trying and instead learn about electromagnetism :)

 

[Viridun]

The electron is just a charged particle in the electric field of the proton, so you need a spherical Coulomb potential. If that's not useful for you then you may as well stop trying and instead learn about electromagnetism :)

I know that one, and I also know how the function of that one looks, my problem is that I don't know how to get this together with the function of the strong force.

 

[Gigaz]

Ah I see, I think I read something wrong, my apologies.
The functional form of the proton-proton or proton-neutron interaction could in principle be derived from QCD if you have a really good computer. I don't think that it is known, and it is also ultimately not important. The important quantities are interaction cross sections and energy eigenvalues. Sounds funny when you do something like Quantum mechanics I at university level. But a muffin tin potential, where you have a constant very low energy around the nucleus, a wall, and a Coulomb potential outside, that approach is as good as any other.

 

[Viridun]

Ah I see, I think I read something wrong, my apologies.
The functional form of the proton-proton or proton-neutron interaction could in principle be derived from QCD if you have a really good computer. I don't think that it is known, and it is also ultimately not important. The important quantities are interaction cross sections and energy eigenvalues. Sounds funny when you do something like Quantum mechanics I at university level. But a muffin tin potential, where you have a constant very low energy around the nucleus, a wall, and a Coulomb potential outside, that approach is as good as any other.

I probably didn't express myself to well with english not being my mother language.