Help with page 73 of Weinbergs QFT, vol.1

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In summary, the conversation is discussing an error in an equation (2.5.47) and the resulting phase difference under parity and time reversal for a massless particle. It is mentioned that the issue may be related to the active rotation vs. passive rotation problem, but it is not clear. The sign in the equation is said to be inconsequential and can be changed to rotate in the other direction, and it should not affect parity. The speaker later realizes their mistake and clarifies the correct equation for rotation around the 3 axis.
  • #1
Reggaerules
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In equation (2.5.47),

I am getting
U(R(\hat p) = e^{+i \phi J_3} e^{+i \theta J_2}

Instead of the "-" signs in the exponential. This makes a phase difference under parity and time reversal of a massless particle.

Is this one of the active rotation vs. passive rotation problem? If so, it is not clear to me.

Oops, I think, the problem may be with (2.4.27)
 
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  • #2
The sign is inconsequential it just tells you which direction you are rotating clockwise or counterclockwise. If you don't like the sign rotate the other direction. It shouldn't effect parity since parity is not a rotation.
 
  • #3
It turns out that it was an error on my part. For example, for rotation by angle \phi around the 3 axis, I get

e^{-i \phi J_3} since \omega_{12} = - \phi.
 

FAQ: Help with page 73 of Weinbergs QFT, vol.1

1. How do I solve problems on page 73 of Weinberg's QFT, vol.1?

To solve problems on page 73 of Weinberg's QFT, vol.1, you should first carefully read the problem and understand the question being asked. Then, review any relevant concepts or equations from the textbook and try to apply them to the problem. It may also be helpful to consult with peers or a professor for assistance.

2. Can you provide step-by-step solutions for the problems on page 73 of Weinberg's QFT, vol.1?

As a scientist, I cannot provide step-by-step solutions for the problems on page 73 of Weinberg's QFT, vol.1. However, you can find detailed solutions in the back of the textbook or online resources.

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