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Pauli-Villars Regularization and One-Loop Finiteness of Type-I Superstring Theory

机译:pauli-Villars正则化与I型超弦理论的单环有限性

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In a previous paper we reanalyzed the issue of one-loop finiteness of the light-cone 4-point amplitude of the type-I SO(N) superstring theory in terms of the Pauli-Villars regularization. The same analysis is applied, in this paper, to the 5-point amplitude in the light-cone formalism as well as to the parity-conserving covariant M-point amplitude and the generality of the previous results is confirmed. Namely, the assignment of the regulator masses to the planar and nonorientable diagrams is essentially arbitrary in the present scheme. However, once a particular mass assignment is fixed, by one way or another, it is firmly established that the one-loop finiteness condition picks up the same N for an arbitrary number M of external lines. In particular, the assignment 2 m/sub P/ = m/sub N/ renders all the one-loop amplitude finite for N = 32. (ERA citation 13:023549)

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