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We present for the first time complete next-to-next-to-leading-order coefficient functions to match flavor non-singlet quark correlation functions in position space, which are calculable in lattice QCD, to parton distribution functions (PDFs).
1904
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1912
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X. Ji, Y.-S. Liu, Y. Liu, J.-H. Zhang, and Y. Zhao, Large-Momentum Effective Theory
2004
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S. Moch, J. Vermaseren, and A. Vogt, The Three loop splitting functions in QCD: The Nonsinglet case
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L.-B. Chen, W. Wang, and R. Zhu, Master Integrals for two-loop QCD corrections to Quasi PDFs
2006
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2006
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V. Braun and D. Mueller, Exclusive processes in position space and the pion distribution amplitude
2008
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2010
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2010
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2017
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J.-H. Zhang, J.-W. Chen, X. Ji, L. Jin, and H.-W. Lin, Pion Distribution Amplitude from Lattice QCD
2017
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2018
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Y.-Q. Ma and J.-W. Qiu, Extracting Parton Distribution Functions from Lattice QCD Calculations
2018
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2013
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X. Ji, Parton Physics from Large-Momentum Effective Field Theory
2014
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2014
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H.-W. Lin, J.-W. Chen, S. D. Cohen, and X. Ji, Flavor Structure of the Nucleon Sea from Lattice QCD
2015
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2015
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A. V. Smirnov, FIRE5: a C++ implementation of Feynman Integral REduction
2015
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K.-F. Liu, Parton Distribution Function from the Hadronic Tensor on the Lattice
2016
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2016
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2018
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2018
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2018
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I. W. Stewart and Y. Zhao, Matching the quasiparton distribution in a momentum subtraction scheme
2018
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A. Radyushkin, Quark pseudodistributions at short distances
2018
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2018
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C. Monahan, Smeared quasidistributions in perturbation theory
2018
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2018
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2018
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2018
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2018
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2019
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2019
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2019
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2019
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A. Radyushkin, Structure of parton quasi-distributions and their moments
2019
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2019
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2020
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