Physics Asked by Fisjog on November 26, 2020
$D_{z}$ is the electric-dipole operator. How to determine the quantum numbers of the bra for that the matrix elements are not null
$$left<J’,M’;pi’middle|D_{z}middle|frac{3}{2},frac{1}{2};pi=-1right>$$
where $pi$ is the parity of the system.
Can someone nudge me in the right direction?
Consider parity. Is the parity of the dipole operator odd? (It usually, is, it's often something like $ez$ where $e$ is the electron charge and $z$ is the location). Then the integral over all space is only non-zero if the product $langle text{state|operator|state}rangle$ is even. So, if the dipole operator is odd, and the $|text{state}rangle$ is odd, then what parity do you need $langle text{state}|$ to be?
Answered by SabrinaChoice on November 26, 2020
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