2015
DOI: 10.1007/jhep05(2015)102
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A general method for the resummation of event-shape distributions in e + e − annihilation

Abstract: We present a novel method for resummation of event shapes to next-to-nextto-leading-logarithmic (NNLL) accuracy. We discuss the technique and describe its implementation in a numerical program in the case of e + e − collisions where the resummed prediction is matched to NNLO. We reproduce all the existing predictions and present new results for oblateness and thrust major.

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Cited by 107 publications
(111 citation statements)
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References 62 publications
(107 reference statements)
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“…In this Letter we propose a new method that solves the problem in transverse-momentum space and extends the framework of Refs. [25,26] to treat all observables affected by the aforementioned kinematic cancellations. We obtain a NNLL-accurate formula for p H t and match the result to the NNLO differential distribution for the first time.…”
mentioning
confidence: 99%
See 1 more Smart Citation
“…In this Letter we propose a new method that solves the problem in transverse-momentum space and extends the framework of Refs. [25,26] to treat all observables affected by the aforementioned kinematic cancellations. We obtain a NNLL-accurate formula for p H t and match the result to the NNLO differential distribution for the first time.…”
mentioning
confidence: 99%
“…The independent-emission amplitude squared and its phase space are parametrized in Eq. (1) as [25,26] …”
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confidence: 99%
“…[9] To achieve NNLL accuracy, we relax the kinematic assumptions made at NLL one by one: allowing one emission to roam in phase space, i.e. for a single hard-collinear or soft-wide angle emission to occur; allowing two emissions to be close in rapidity.…”
Section: Ares (Automated Resummer Of Event Shapes)mentioning
confidence: 99%
“…There exists already an automated resummation framework, CAESAR [8], for hadronic event shapes at NLL accuracy, and for a class of lepton-collider event shapes an extension to N 2 LL was recently achieved in ref. [54]. Also within SCET, automated N 2 LL resummation has been performed, so far not for event shapes, but for cross sections with electroweak bosons in the presence of a jet veto [55], using the automated fixed-order NLO code MadGraph5_aMC@NLO [56].…”
Section: Jhep06(2015)071mentioning
confidence: 99%