activity
20192024
most citedGeneralization of Weinberg's Compositeness Relations

37 citations · 102 across the 9 of their papers we have counts for

collaborators

9 papers

hep-lat2024

Generalized boost transformations in finite volumes and application to Hamiltonian methods

Yan Li, Jia-Jun Wu, T. -S. H. Lee +1

The investigation of hadron interactions within lattice QCD has been facilitated by the well-known quantisation condition, linking scattering phase shifts to finite-volume energies…

hep-lat2023★ 1 cited

Study of the pion-mass dependence of -meson properties in lattice QCD

Kang Yu, Yan Li, Jia-Jun Wu +2

We collect spectra extracted in the sector provided by various lattice QCD collaborations and study the dependence of -meson properties using Hamiltonian E…

hep-ph2022★ 7 cited

Inverse scattering problem with a bare state

Yan Li, Jia-Jun Wu

In hadron physics, molecular-like multihadron states can interact with compact multiquark states. The latter are modeled as bare states in the Hilbert space of a potential model. I…

hep-ph2021★ 37 cited

Generalization of Weinberg's Compositeness Relations

Yan Li, Feng-Kun Guo, Jin-Yi Pang +1

We generalize the time-honored Weinberg's compositeness relations by including the range corrections through considering a general form factor. In Weinberg's derivation, he conside…

hep-lat2021★ 5 cited

Towards high partial waves in lattice QCD with a dumbbell-like operator

Jia-Jun Wu, Waseem Kamleh, Derek B. Leinweber +4

An extended two-hadron operator is developed to extract the spectra of irreducible representations (irreps) in the finite volume. The irreps of the group for the finite volume syst…

hep-lat2021★ 25 cited

Hamiltonian effective field theory in elongated or moving finite volume

Yan Li, Jia-jun Wu, Derek B. Leinweber +1

We extend previous work concerning rest-frame partial-wave mixing in Hamiltonian effective field theory to both elongated and moving systems, where two particles are in a periodic…