2006
DOI: 10.1016/j.nuclphysa.2006.01.013
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On the probabilistic interpretation of the evolution equations with pomeron loops in QCD

Abstract: We study some structural aspects of the evolution equations with Pomeron loops recently derived in QCD at high energy and for a large number of colors, with the purpose of clarifying their probabilistic interpretation. We show that, in spite of their appealing dipolar structure and of the self-duality of the underlying Hamiltonian, these equations cannot be given a meaningful interpretation in terms of a system of dipoles which evolves through dissociation (one dipole splitting into two) and recombination (two… Show more

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Cited by 35 publications
(26 citation statements)
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“…However, saturation is not included in the original dipole model. Nevertheless, as argued in Section II, the asymptotic properties are not affected by the details on how we implement the condition (21). The simplest choice is to veto splittings that would locally drive the amplitude to values larger than 1.…”
Section: Saturationmentioning
confidence: 99%
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“…However, saturation is not included in the original dipole model. Nevertheless, as argued in Section II, the asymptotic properties are not affected by the details on how we implement the condition (21). The simplest choice is to veto splittings that would locally drive the amplitude to values larger than 1.…”
Section: Saturationmentioning
confidence: 99%
“…Ref. [21]). It is sometimes seen as a progressive slowing down of the dipole emission rate once the local density is of the order of 1/α 2 s [5,22].…”
Section: A Scattering In the Dipole Modelmentioning
confidence: 99%
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“…This is actually very similar to what happens in the full model. In that case the integral over the proposed 2 → 1 vertex has to be zero, which implies that the vertex cannot be positive definite, as was noted in [19]. We can also try to add another vertex such that the total contribution to the t 2 term cancels.…”
Section: Evolution Equationsmentioning
confidence: 98%
“…refs. [9,10] Filled circles are data from ZEUS [12] while filled [11] and open [13] squares are data from H1.…”
Section: Finite N C Effects In Dipole Languagementioning
confidence: 99%