Quasi-parton distribution functions: two-dimensional scalar and spinor QCD
Xiangdong Ji, Yizhuang Liu, Ismail Zahed

TL;DR
This paper constructs quasi-parton distribution functions for mesons in two-dimensional QCD with scalar or spinor quarks, demonstrating their convergence to standard PDFs in the infinite momentum limit using a $1/N_c$ expansion.
Contribution
It introduces a method to derive quasi-parton distributions in 2D QCD with different quark types and shows their consistency with traditional PDFs at high momentum.
Findings
Quasi-PDFs converge to standard PDFs in the infinite momentum limit.
The approach applies to both scalar and spinor quarks in 2D QCD.
The $1/N_c$ expansion effectively captures leading and sub-leading behaviors.
Abstract
We construct the quasi-parton distributions of mesons for two-dimensional QCD with either scalar or spinor quarks using the expansion. We show that in the infinite momentum limit, the parton distribution function is recovered in both leading and sub-leading order in .
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