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James Vary (Iowa State University)6/22/26, 9:00 AMHamiltonian Methods, and Light-Front QCD
We review recent progress in Hamiltonian Light-Front quantization of QCD within a basis function representation known as BLFQ. Expanded Fock spaces are employed to include dynamical gluons and sea quark-antiquark pairs. Observables such as mass spectra, parton distribution functions (PDFs), electromagnetic form factors and transitions, among others, are calculated and compared with...
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Siqi Xu (Iowa State University)6/22/26, 9:40 AMHamiltonian Methods, and Light-Front QCD
Basis Light-Front Quantization (BLFQ) is a fully relativistic and nonperturbative framework for solving the light-front QCD Hamiltonian, aiming at first-principles calculations of hadron structure.
For the nucleon system, we extend the Fock space up to six-particle sectors, including configurations such as five-quark–one-gluon and three-quark–three-gluon components with dynamical gluons. In...
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Edward Shuryak (Stony Brook University)6/22/26, 10:45 AMHamiltonian Methods, and Light-Front QCD
The talk reviews two dosens of works during 2020's, with I.Zahed and students.
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At the spectroscopy side we develop novel methods to derive wave functions
of multiquark hadrons with Fermi statistics,
based on representations of permutation groups Sn. Particularly
I will discuss pentaquarks and their admixture to nucleons, which are central to the
spin puzzle and antiquark PDFs. We also... -
Stanislaw Glazek (University of Warsaw)6/22/26, 11:25 AMHamiltonian Methods, and Light-Front QCD
Computational access to the logarithmically scale-dependent Hamiltonian eigenstate picture of hadrons in the space of virtual quark and gluon states, within the canonical front form of QCD, is impeded by small-x divergences that are stronger than logarithmic. We propose introducing a gluon mass parameter and an auxiliary color-octet scalar field to overcome this barrier, using the...
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Andrea Maestri (Pavia U. and INFN-Pavia)6/22/26, 12:05 PMHamiltonian Methods, and Light-Front QCD
Hamiltonian truncation is a powerful non-perturbative method for quantum field theory, but its accuracy is generally limited by the influence of high-energy states excluded from the truncated Hilbert space. I will present Hamiltonian Truncation Effective Theory (HTET), which addresses this issue by interpreting the truncation scale as an effective field theory cutoff and encoding the effects...
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