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What kind of question is it?

 
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Aug13-10, 01:40 AM   #1
 

What kind of question is it?


In my terminal exam I was asked to prove it that the parity operation commutes with Hermitian operator? I wonder how can we show that? coz we can only show that the parity operator is hermitian? We haven't got the value of hermitian operator at all?
 
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Aug13-10, 02:07 AM   #2
 
On wave functions the parity operator acts something like

[tex]P\psi(x)=\eta\psi(-x)[/tex]

where \eta is a phase factor independent of x. Now it should be easy to prove all the commutation relations you need.
 
Aug13-10, 02:20 AM   #3
 
Pls Can you show it to me how?
 
Aug13-10, 02:36 AM   #4
 

What kind of question is it?


I can try, but first you have to tell me which is the operator you want to calculate the commutator with parity.
 
Aug13-10, 03:17 AM   #5
 
Hermitian operator
 
Aug13-10, 04:24 AM   #6
 
Quote by roshan2004 View Post
Hermitian operator
It's not enough. For example, P does not commute with the coordinates x or the momenta p (these anticommute with parity), but it commutes with orbital agular momentum or spin...
 
Aug13-10, 07:23 AM   #7
 
So, wasn't the question a wrong one?
 
Aug13-10, 08:19 AM   #8
 
If it really implied that the parity operator commutes with all Hermitian operators, then yes, it was wrong.
 
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