Recent content by Lovemaker

Understood. Thanks for the guidance. I have signed the contract for the previously mentioned job, so I will definitely be pursuing that career for the time being. As for my PhD, I'll decide later if I shall continue part-time or not. Thank you all for your help!

If I read this correctly, there is use for me yet, but involves another 3-7 years in grad school learning finance and quantitative analysis, correct?

Heya, Quantum Mechanics is a course all physics students take in college and grad school. If you want to study quantum mechanics on the research level, I'd suggest looking into a university that has a quantum computing research group. As for programs before hand, I'm not sure. It'd be best if...

Thank you both for your input. I've decided to take the job, but I have yet to make a decision on if I want to drop the PhD or work on it part-time for a while. Is there any use for a particle physicist phd outside of academia/national-labs? Thanks!

Greetings, I'm at a very interesting/strange position in my life right now, and I need advice from current-/former-physicists who are working in the private-sector. Some Background I'm currently mid-way through my particle/nuclear physics Ph.D., and I have come to terms with the fact...

Thank you!

Hi, Does anyone know how to create the following symbol (in LaTeX): An exclamation mark directly above an equal sign. Thanks!

Yes, that's what I meant. Thank you very much!

Hi, Does anyone know how to make the script lowercase L in LaTeX (i.e. looks like the breast cancer symbol). Thanks! (Hopefully I put this in the appropriate forum)

Never mind, figured it out. I forgot that the angular momentum operator is time-independent, so it disappears. Then I took the commutation of [L,H] a little differently then the way I did it above, and I got the answer.

Homework Statement I have to prove the following: \hbar \frac{d}{dt}\langle L\rangle = \langle N \rangle Edit: L = Angular Momentum & N = Torque Homework Equations I used Ehrenfest's theorem, and I've got the equation in the following form: \frac{1}{i} \left(\left[L,H\right]\right) +...