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Paper Citation Record · LEDGER

Clustering logarithms up to six loops

As of 12 August 2026, this Paper Citation Record lists 35 of 35 outbound references and 2 inbound Pith citation observations for arXiv:2412.03244.

A citation records a reference. It does not transfer a finding from one paper to another.

pith.paper-citation-record.v1
2412.03244 v2

Coverage vector

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One-hop event checks from named stored sources.

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Pith citing papers itemized under the disclosed page cap.

Source: paper_references, paper_reference_links, observed 2026-08-02T03:17:40.127807Z

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A source-named dated measurement, never combined with another source.

Source: arxiv_reference, observed 2026-07-04T11:49:50.271400Z

Reference resolution

35 of 35 outbound references displayed

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Outbound references

Observation b8a8fca2-bdf9-4806-8a55-349c01c01f3f · outbound

This paper cites an unresolved cited work.

Clustering logarithms up to six loops Unresolved cited work

Reference 1

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Observation f088da1f-1c7e-443b-8a31-faa24c3e5d84 · outbound

This paper cites R is the jet-radius parameter and B denotes the beam direction.

Clustering logarithms up to six loops R is the jet-radius parameter and B denotes the beam direction

Reference 2

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Observation 1ed50d36-3cb4-40e6-ac92-a5dfb2b1a79a · outbound

This paper cites If diB is the smallest, declare particle i as a final jet and remove it from I.

Clustering logarithms up to six loops If diB is the smallest, declare particle i as a final jet and remove it from I

Reference 3

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Observation 55942f43-4649-4c72-b0b7-4e4f2119e447 · outbound

This paper cites Notably, the clustering condition for a particle pair ( i, j) is given by: ∆R2 ij < R 2.

Clustering logarithms up to six loops Notably, the clustering condition for a particle pair ( i, j) is given by: ∆R2 ij < R 2

Reference 4

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Observation 7c20be12-bc2a-4be1-ae85-e421e42f9439 · outbound

This paper cites an expansion of an exponential.

Clustering logarithms up to six loops an expansion of an exponential

Reference 5

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Observation 35ac9b18-14c0-4fa1-811b-5f588ccc213f · outbound

This paper cites Khelifa-Kerfa, (2024), arXiv:2409.14029 [hep-ph].

Clustering logarithms up to six loops Khelifa-Kerfa, (2024), arXiv:2409.14029 [hep-ph]

Reference 6

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Observation 01675784-0d10-45b2-9810-43bfffaf8b1b · outbound

This paper cites Resummation of non-global QCD observables.

Clustering logarithms up to six loops Resummation of non-global QCD observables

Reference 7

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Observation 9cfefc0b-af5a-4f42-b758-cbf3dacf08ed · outbound

This paper cites Away-from-jet energy flow.

Clustering logarithms up to six loops Away-from-jet energy flow

Reference 8

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Observation ac481243-ed4f-4e71-b7cd-c298935c44e3 · outbound

This paper cites Non-global logarithms and jet algorithms in high-pT jet shapes.

Clustering logarithms up to six loops Non-global logarithms and jet algorithms in high-pT jet shapes

Reference 9

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This paper cites Non--global logs and clustering impact on jet mass with a jet veto distribution.

Clustering logarithms up to six loops Non--global logs and clustering impact on jet mass with a jet veto distribution

Reference 10

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Observation 8a191105-85ad-4ec2-9bde-c8d75d49ea66 · outbound

This paper cites On jet mass distributions in Z+jet and dijet processes at the LHC.

Clustering logarithms up to six loops On jet mass distributions in Z+jet and dijet processes at the LHC

Reference 11

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Observation e839eb11-4bec-42db-82ac-c8b363ff33da · outbound

This paper cites On the resummation of clustering logarithms for non-global observables.

Clustering logarithms up to six loops On the resummation of clustering logarithms for non-global observables

Reference 12

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Observation 06fdb553-80a8-45fd-9ed3-d2a091e77602 · outbound

This paper cites Resummation of non-global logarithms at finite $N_c$.

Clustering logarithms up to six loops Resummation of non-global logarithms at finite $N_c$

Reference 13

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Clustering logarithms up to six loops Non-global logarithms at finite Nc beyond leading order

Reference 14

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This paper cites Non-global Logarithms at 3 Loops, 4 Loops, 5 Loops and Beyond.

Clustering logarithms up to six loops Non-global Logarithms at 3 Loops, 4 Loops, 5 Loops and Beyond

Reference 15

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Observation 2a8e5dda-ed11-4ae0-adf6-ff3bb88df61f · outbound

This paper cites Next-to-leading non-global logarithms in QCD.

Clustering logarithms up to six loops Next-to-leading non-global logarithms in QCD

Reference 16

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Clustering logarithms up to six loops Resummation of Next-to-Leading Non-Global Logarithms at the LHC

Reference 17

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Clustering logarithms up to six loops Problems in resumming interjet energy flows with k_t clustering

Reference 18

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This paper cites Catani, Y.

Clustering logarithms up to six loops Catani, Y

Reference 19

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Clustering logarithms up to six loops Successive Combination Jet Algorithm For Hadron Collisions

Reference 20

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Clustering logarithms up to six loops Non-global logarithms in inter-jet energy flow with kt clustering requirement

Reference 21

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Clustering logarithms up to six loops Factorization and Resummation for Sequential Recombination Jet Cross Sections

Reference 22

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Clustering logarithms up to six loops QCD resummation for high-p$_T$ jet shapes at hadron colliders

Reference 23

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Clustering logarithms up to six loops Jet mass distribution in Higgs/vector boson + jet events at hadron colliders with $k_t$ clustering

Reference 24

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Clustering logarithms up to six loops Azimuthal decorrelation between a jet and a Z boson at hadron colliders

Reference 25

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Clustering logarithms up to six loops Dijet azimuthal decorrelation in $e^+e^-$ annihilation

Reference 26

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Clustering logarithms up to six loops On QCD resummation with kt clustering

Reference 27

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Clustering logarithms up to six loops Better Jet Clustering Algorithms

Reference 28

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Clustering logarithms up to six loops Hadronization Corrections to Jet Cross Sections in Deep-Inelastic Scattering

Reference 29

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Clustering logarithms up to six loops Dijet mass up to four-loops with(out) ${\boldsymbol k}_{\boldsymbol t}$ clustering

Reference 30

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Clustering logarithms up to six loops Principles of general final-state resummation and automated implementation

Reference 31

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Clustering logarithms up to six loops FastJet user manual

Reference 32

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Clustering logarithms up to six loops Cuba - a library for multidimensional numerical integration

Reference 33

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Clustering logarithms up to six loops Accounting for coherence in interjet E_t flow: a case study

Reference 34

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Clustering logarithms up to six loops The Analytic Structure of Non-Global Logarithms: Convergence of the Dressed Gluon Expansion

Reference 35

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Pith citing papers

Observation 813dd953-0d62-4fa4-aa58-d046412164a6 · inbound

Event isotropy in perturbative QCD cites this paper.

Event isotropy in perturbative QCD Clustering logarithms up to six loops

Reference 12

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$V/H$+Jet Production with the Cambridge/Aachen Algorithm cites this paper.

$V/H$+Jet Production with the Cambridge/Aachen Algorithm Clustering logarithms up to six loops

Reference 5

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