2020
DOI: 10.1140/epjc/s10052-019-7563-0
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Mapping collinear in-medium parton splittings

Abstract: We map the spectrum of 1 → 2 parton splittings inside a medium characterized by a transport coefficientq onto the kinematical Lund plane, taking into account the finite formation time of the process. We discuss the distinct regimes arising in this map for in-medium splittings, pointing out the close correspondence to a semi-classical description in the limit of hard, collinear radiation with short formation times. Although we disregard any modifications of the original parton kinematics in course of the propag… Show more

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Cited by 28 publications
(21 citation statements)
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“…In this way we recover the probabilistic picture of [11] with the main difference that color coherence effects enter through the factor ∆ med in the kernel, which effectively delays the effect of the gluon emission thus accounting for the time it takes for the daughter parton to become a possible independent source of radiation. This modification incorporates into the evolution the fact that, for medium-induced emissions, the decoherence time might be larger than the formation time, as defined in [47].…”
Section: Jhep05(2021)148mentioning
confidence: 99%
See 1 more Smart Citation
“…In this way we recover the probabilistic picture of [11] with the main difference that color coherence effects enter through the factor ∆ med in the kernel, which effectively delays the effect of the gluon emission thus accounting for the time it takes for the daughter parton to become a possible independent source of radiation. This modification incorporates into the evolution the fact that, for medium-induced emissions, the decoherence time might be larger than the formation time, as defined in [47].…”
Section: Jhep05(2021)148mentioning
confidence: 99%
“…Here the emission angle depends on the transverse momenta variables only through the relative transverse momentum between the two outgoing states Q and is fixed by the kinematics of the emission process, as considered in the previous section. It is explicitly given by [47] θ(Q, z, p…”
Section: Introducing Color Coherence Effects Into the Rate Equationmentioning
confidence: 99%
“…where n = p/E, see [18,22]. The last term in this product is simply the Fourier transform of the vacuum propagator.…”
Section: Jhep11(2021)125mentioning
confidence: 99%
“…where α can be α em or α s depending on the process, and P (z) is the relevant Altarelli-Parisi splitting function. Then one can write the full spectrum on the form [22]…”
Section: Emission Spectramentioning
confidence: 99%
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