1.

Parton distribution functions from reduced Ioffetime distributions
/ Zhang, JianHui ; Chen, JiunnWei ; Monahan, Christopher
We show that the correct way to extract parton distribution functions from the reduced Ioffetime distribution, a ratio of the Ioffetime distribution for a moving hadron and a hadron at rest, is through a factorization formula. [...]
Published in Physical Review D 97 (2018)
10.1103/PhysRevD.97.074508
arXiv:1801.03023
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2.

Pion distribution amplitude from Euclidean correlation functions
/ Bali, Gunnar S. ; Braun, Vladimir M. ; Gläßle, Benjamin ; Göckeler, Meinulf ; et al
Following the proposal in (Braun and Müller. [...]
Published in EPJC 78 (2018) 217
10.1140/epjc/s1005201857009
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3.

Renormalization in Large Momentum Effective Theory of Parton Physics
/ Ji, Xiangdong ; Zhang, JianHui ; Zhao, Yong
In the largemomentum effective field theory approach to parton physics, the matrix elements of nonlocal operators of quark and gluon fields, linked by straight Wilson lines in a spatial direction, are calculated in lattice quantum chromodynamics as a function of hadron momentum. [...]
Published in Phys. Rev. Lett. 120 (2018)
10.1103/PhysRevLett.120.112001
arXiv:1706.08962
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4.

Parton distribution function with nonperturbative renormalization from lattice QCD
/ Chen, JiunnWei ; Ishikawa, Tomomi ; Jin, Luchang ; Lin, HueyWen ; et al
We present lattice results for the isovector unpolarized parton distribution with nonperturbative regularizationinvariant momentumsubtraction scheme (RI/MOM) renormalization on the lattice. [...]
Published in Phys. Rev. D 97 (2018)
10.1103/PhysRevD.97.014505
arXiv:1706.01295
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5.

Chiral Phase Transition in Linear Sigma Model with Nonextensive Statistical Mechanics
/ Zhang, BenWei ; Shen, KeMing ; Zhang, Hui ; Hou, DeFu ; et al
From the nonextensive statistical mechanics, we investigate the chiral phase transition at finite temperature $T$ and baryon chemical potential ${\mu}_{B}$ in the framework of the linear sigma model. [...]
Published in Advances in High Energy Physics 2017 (2017) 4135329
10.1155/2017/4135329
arXiv:1707.02735
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6.

More on largemomentum effective theory approach to parton physics
/ Ji, Xiangdong ; Zhang, JianHui ; Zhao, Yong
LargeMomentum Effective Theory (or LaMET) advocated by the present authors provides a direct approach to simulate parton physics in Euclidean lattice QCD theory. [...]
Published in Nuclear Physics B (2017)
10.1016/j.nuclphysb.2017.09.001
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7.

Improved quasi parton distribution through Wilson line renormalization
/ Chen, JiunnWei ; Ji, Xiangdong ; Zhang, JianHui
Recent developments showed that hadron lightcone parton distributions could be directly extracted from spacelike correlators, known as quasi parton distributions, in the large hadron momentum limit. [...]
Published in Nuclear Physics B (2016)
10.1016/j.nuclphysb.2016.12.004
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8.

Nucleon helicity and transversity parton distributions from lattice QCD
/ Chen, JiunnWei ; Cohen, Saul D. ; Ji, Xiangdong ; Lin, HueyWen ; et al
We present the first latticeQCD calculation of the isovector polarized parton distribution functions (both helicity and transversity) using the largemomentum effective field theory (LaMET) approach for direct Bjorken x dependence. [...]
Published in Nuclear Physics B (2016)
10.1016/j.nuclphysb.2016.07.033
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9.

Justifying the naive partonic sum rule for proton spin
/ Ji, Xiangdong ; Zhang, JianHui ; Zhao, Yong
We provide a theoretical basis for understanding the spin structure of the proton in terms of the spin and orbital angular momenta of free quarks and gluons in Feynman's parton picture. [...]
Published in Physics letters B (2015)
10.1016/j.physletb.2015.02.054
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10.

Gravity/Fluid Correspondence and Its Application on Bulk Gravity with $U(1)$ Gauge Field
/ Zhang, JianHui ; Hu, YaPeng
As the long wavelength limit of the AdS/CFT correspondence, the gravity/fluid correspondence has been shown to be a useful tool for extracting properties of the fluid on the boundary dual to the gravity in the bulk. [...]
Published in Advances in High Energy Physics 2014 (2014) 483814
10.1155/2014/483814
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