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Peskin and Schroeder Eqn 15.9 - infinitesimal comparator of non-Abelian gauge theory |
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| May28-12, 09:50 AM | #1 |
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Peskin and Schroeder Eqn 15.9 - infinitesimal comparator of non-Abelian gauge theory
Hi,
I am working through Chapter 15 of Peskin and Schroeder, and I was wondering how the form of the infinitesimal comparator [itex]U(y,x)[/itex] is deduced as stated in equation 15.9 (page 484), merely from the requirements that (1) [itex][U(y,x)]^\dagger = U(x, y)[/itex] (2) [itex]U(y,x)[/itex] is a pure phase, i.e. [itex]U(y,x) = e^{i\phi(y,x)}[/itex] How does one get [itex]\epsilon/2[/itex]? Thanks in advance! |
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