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For Abelian gauge theories, or for non-Abelian theories in axial gauge, the Faddeev-Popov determinant can be brought outside the path integral (Exercise 7.5). However, for non-Abelian theories in arbitrary gauges the determinant will generally depend on the gauge fields. We saw in 54.7 that a convenient way to handle a determinant appearing in the numerator of a path integrand is to introduce Fermi-Dirac ghost fields q and q* through the definition (7.28) The mathematical effect of this trick applied to (7.26) is to replace the determinant by local interactions of fictitious fields. For non-Abelian theories in axial gauges and for Abelian theories these Faddeev-Popov ghosts are in$The "&functional" satisfies J[d$]G[$]G[$] G[O]for any functional G. It may be = interpreted as a product of Dirac delta functions, one for each spacetime point. asp.net ean 13 EAN - 13 ASP . NET Control - EAN - 13 barcode generator with free ...
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