Journal article
Parton distributions and lattice QCD calculations: A community white paper
- Abstract:
- In the framework of quantum chromodynamics (QCD), parton distribution functions (PDFs) quantify how the momentum and spin of a hadron are divided among its quark and gluon constituents. Two main approaches exist to determine PDFs. The first approach, based on QCD factorization theorems, realizes a QCD analysis of a suitable set of hard-scattering measurements, often using a variety of hadronic observables. The second approach, based on first-principle operator definitions of PDFs, uses lattice QCD to compute directly some PDF-related quantities, such as their moments. Motivated by recent progress in both approaches, in this document we present an overview of lattice-QCD and global-analysis techniques used to determine unpolarized and polarized proton PDFs and their moments. We provide benchmark numbers to validate present and future lattice-QCD calculations and we illustrate how they could be used to reduce the PDF uncertainties in current unpolarized and polarized global analyses. This document represents a first step towards establishing a common language between the two communities, to foster dialogue and to further improve our knowledge of PDFs.
- Publication status:
- Published
- Peer review status:
- Peer reviewed
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- Files:
-
-
(Preview, Accepted manuscript, pdf, 853.9KB, Terms of use)
-
- Publisher copy:
- 10.1016/j.ppnp.2018.01.007
Authors
+ Science and Technology Facilities Council
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- Grant:
- ST/P000274/1
- ST/M003787/1
- ST/P000274/1
- Publisher:
- Elsevier
- Journal:
- Progress in Particle and Nuclear Physics More from this journal
- Volume:
- 100
- Pages:
- 107-160
- Publication date:
- 2018-01-31
- Acceptance date:
- 2018-01-31
- DOI:
- EISSN:
-
1873-2224
- ISSN:
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0146-6410
- Keywords:
- Pubs id:
-
pubs:826836
- UUID:
-
uuid:a385246a-1fd1-4e98-bf09-40b8f66f8b5b
- Local pid:
-
pubs:826836
- Source identifiers:
-
826836
- Deposit date:
-
2018-10-17
Terms of use
- Copyright holder:
- Elsevier BV
- Copyright date:
- 2018
- Rights statement:
- © 2018 Elsevier B.V. All rights reserved.
- Notes:
- This is the accepted manuscript version of the article. The final version is available from Elsevier at: https://doi.org/10.1016/j.ppnp.2018.01.007
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