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situations. The most powerful method of demonstrating renormalizability for gauge fields relies on dimensional regularization, which employs analytical continuation in the number of spacetime dimensions for a field theory ( t Hooft and Veltman, 1972). The impetus for this approach is the observation that the factor of four appearing in the first term of (6.53) originates in a loop momentum integration measure ddk , where d is the dimension of spacetime: the degree of divergence for a graph depends on the number of spacetime dimensions (see Exercise 6.3). In the dimensional regularization procedure the internal momenta over which we must integrate in a Feynman diagram are taken t o have d components. Results are interpreted as holding for arbitrary complex d, and for small enough d the momentum integrals converge; indeed, for the logarithmically divergent integrals typical of gauge theories the integrals become convergent in 4 - E dimensions with E infinitesimal. Analytically continuing back t o d = 4,the original divergences show up as poles; these can be systematically eliminated by using infinite counterterms to cancel the divergences associated with the poles in d = 4 dimensions. See Pokorski (1987), 54.3, for a simple introduction, or Collins (1984) and Leibbrandt (1975) for a more detailed exposition. Dimensional regularization is particularly attractive for gauge theories because it respects those algebraic relations among Green s functions that do not depend on the dimensionality of spacetime. This is critical for gauge theories with their high degree of symmetry because relations among Green s functions following from the gauge symmetry- Ward identities for QED and generalized Ward identities ( Taylor-Slavnov identities) for non-Abelian gauge theories-play a crucial role in the renormalization of these theories by restricting the number of independent UV divergences.

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This atom sputtering rate can be used to find an initial wall erosion rate by first calculating the volumetric erosion rate: (5.6-1 1)

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