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• W3136354046 abstract "We show that the cross section for diffractive dissociation of a small onium off a large nucleus at total rapidity $Y$ and requiring a minimum rapidity gap $Y_{text{gap}}$ can be identified, in a well-defined parametric limit, with a simple classical observable on the stochastic process representing the evolution of the state of the onium, as its rapidity increases, in the form of color dipole branchings: It formally coincides with twice the probability that an even number of these dipoles effectively participate in the scattering, when viewed in a frame in which the onium is evolved to the rapidity $Y-Y_{text{gap}}$. Consequently, finding asymptotic solutions to the Kovchegov-Levin equation, which rules the $Y$-dependence of the diffractive cross section, boils down to solving a probabilistic problem. Such a formulation authorizes the derivation of a parameter-free analytical expression for the gap distribution. Interestingly enough, events in which many dipoles interact simultaneously play an important role, since the distribution of the number $k$ of dipoles participating in the interaction turns out to be proportional to $1/[k(k-1)]$." @default.
• W3136354046 created "2021-03-29" @default.
• W3136354046 creator A5031362015 @default.
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• W3136354046 date "2021-08-26" @default.
• W3136354046 modified "2023-09-25" @default.
• W3136354046 title "Analytical asymptotics for hard diffraction" @default.
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• W3136354046 doi "https://doi.org/10.1103/physrevd.104.034026" @default.
• W3136354046 hasPublicationYear "2021" @default.
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