- #1
cmcraes
- 99
- 6
Hi all, so I'm not sure if what I'm asking is trivial or interesting, but is there any general or canonical way to interpret say, The follwing operator? (Specifically in the study of quantum mechanics):
A = 1/(d/dx) (I do not mean d-1/dx-1, which is the antiderivative operator )
How would Aψ behave and what (if any) eigenvalues would It have? I'm assuming ψ is in the space of square integrable functions and is normalized.
Thanks!
A = 1/(d/dx) (I do not mean d-1/dx-1, which is the antiderivative operator )
How would Aψ behave and what (if any) eigenvalues would It have? I'm assuming ψ is in the space of square integrable functions and is normalized.
Thanks!