activity
20172024
most cited Form Factors from QCD Light-Cone Sum Rules

13 citations · 19 across the 7 of their papers we have counts for

collaborators

7 papers

math.NT2024

A New Diophantine Approximation Inequality on Surfaces and Its Applications

Keping Huang, Aaron Levin, Zheng Xiao

We prove a Diophantine approximation inequality for closed subschemes on surfaces which can be viewed as a joint generalization of recent inequalities of Ru-Vojta and Heier-Levin i…

math.NT2022

Greatest Common Divisors on the Complement of Numerically Parallel Divisors

Keping Huang, Aaron Levin

We prove inequalities involving greatest common divisors of functions at integral points with respect to numerically parallel divisors, generalizing a result of Wang and Yasufuku (…

hep-ph2022★ 13 cited

Form Factors from QCD Light-Cone Sum Rules

Ke-Sheng Huang, Wei Liu, Yue-Long Shen +1

In this work we calculate the transition form factors of decaying into proton and ( and respectively), within the framework of light-cone s…

math.NT2021★ 2 cited

A Tits alternative for rational functions

Jason P. Bell, Keping Huang, Wayne Peng +1

We prove an analog of the Tits alternative for rational functions. In particular, we show that if is a finitely generated semigroup of rational functions over the complex numbe…

math.NT2019

Uniform Bounds for Periods of Endomorphisms of Varieties

Keping Huang

Suppose is a projective variety defined over a finite extension of and suppose admits a model defined over the ring of integers of .…

math.NT2018

A Gap Principle for Subvarieties with Finitely Many Periodic Points

Keping Huang

Let be a quasi-finite endomorphism of an algebraic variety defined over a number field and fix an initial point . We consider a special case of t…

math.NT2017★ 4 cited

Generalized Greatest Common Divisors for the Orbits under Rational Functions

Keping Huang

Assume Vojta's Conjecture. Suppose , and are polynomials of degree . Assume that the sequence $(f^{\circ n}(a), g^{\…