I have to prove that \left\langle lm | \vec{\hat{r}} \times \vec{\hat{p}} | lm\right \rangle = \left\langle lm | \vec{\hat{p}} \times \vec{\hat{r}} | lm \right \rangle, where | lm \rangle are eigenkets of angular momentum operator \hat{L}^2
And I can't figure out a way to do this...
All right, thank you all
Hi,
Thank you for all your replies, but as I live in Mexico it wil be kinda hard to get those books, I hope I could find them in Amazon and if you know of another service I would thank you again a lot.
All right, thanks for your time and your attention
LGNR
Hi,
I'm looking for books about the Feymann's Path integrals for QM, which books can you recommend me? or which website could be useful
Thanks for your time and attention.