摘要:

In a previous paper it was shown how factorisation and signature properties for production processes arose from a well-defined set of singularities in complex angular momentum and helicity. These arose for Feynman diagrams without crossed channel singularities. In this paper we show how the general case gives rise to a sum of terms of this form. We also show how these precise singularities are crucial to prevent the occurence of terms in inclusive pionisation cross sections which are much greater than the canonical pomeron terms.

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